Compare commits

..
Author SHA1 Message Date
Will Pazner c95789ba3c Rule of zero for GridFunction and ParGridFunction
Use shared_ptr to handle the possibly owned finite element collection and space.
2023-11-08 15:53:00 -08:00
194 changed files with 5104 additions and 136181 deletions
+1 -12
View File
@@ -128,13 +128,6 @@ examples/amgx/sol.gf
examples/amgx/mesh.*
examples/amgx/sol.*
examples/caliper/ex1
examples/caliper/ex1p
examples/caliper/refined.mesh
examples/caliper/sol.gf
examples/caliper/mesh.*
examples/caliper/sol.*
examples/ginkgo/ex1
examples/ginkgo/refined.mesh
examples/ginkgo/sol.gf
@@ -283,10 +276,6 @@ miniapps/nurbs/mode_*
miniapps/nurbs/Example1*
miniapps/nurbs/sin-fit.mesh
miniapps/nurbs/CurveInt
miniapps/nurbs/nurbs_naca_cmesh
miniapps/nurbs/naca-cmesh.mesh
miniapps/nurbs/glvis_naca-cmesh.mesh
miniapps/nurbs/Naca_cmesh
miniapps/performance/ex1
miniapps/performance/ex1p
@@ -311,7 +300,7 @@ miniapps/tools/convert-dc
miniapps/tools/lor-transfer
miniapps/tools/plor-transfer
miniapps/tools/get-values
miniapps/tools/tmop-check-metric
miniapps/tools/check-tmop-metric
miniapps/tools/tmop-metric-magnitude
miniapps/tools/nodal-transfer
miniapps/tools/ParaView
-15
View File
@@ -15,24 +15,11 @@ Discretization improvements
---------------------------
- Introduced support for higher order non conformal Nedelec elements on
simplices in ParMesh.
- Introduced support for internal boundary elements in nonconformal adapted
meshes.
- Added functionality for construction of cut-surface and cut-volume
IntegrationRules through a moment-fitting approach. The cut is specified by
the zero level set of a Coefficient. See fem/intrules_cut.hpp and Example 38.
Miscellaneous
-------------
- The ReadCubit Genesis mesh importer has been rewritten to improve readability.
- Updated the Doxygen documentation style, which now requires Doxygen version
1.9.8 or later. See the doc/ directory.
- Improved thread safety for global variables in the library, for example
IntegrationRules IntRules, RefinedIntRules, GeometryRefiner
GlobGeometryRefiner, and FiniteElement::dof2quad_array.
Version 4.6, released on September 27, 2023
===========================================
@@ -100,8 +87,6 @@ Linear and nonlinear solvers
- Added HIP support to the PETSc and SUNDIALS interfaces.
- Efficient GPU-accelerated LOR assembly now supports surface meshes.
New and updated examples and miniapps
-------------------------------------
- Added a new H(div) solver miniapp demonstrating the use of a matrix-free
+6 -23
View File
@@ -139,9 +139,10 @@ if (MFEM_USE_CUDA)
set(CMAKE_CUDA_HOST_LINK_LAUNCHER ${CMAKE_CXX_COMPILER})
endif()
set(CMAKE_CUDA_FLAGS "${CMAKE_CUDA_FLAGS} ${CUDA_FLAGS}")
find_package(CUDAToolkit REQUIRED)
set(CUSPARSE_FOUND TRUE)
get_target_property(CUSPARSE_LIBRARIES CUDA::cusparse LOCATION)
set(CUSPARSE_LIBRARIES "cusparse")
set(CUBLAS_FOUND TRUE)
set(CUBLAS_LIBRARIES "cublas")
endif()
if (XSDK_ENABLE_C)
@@ -530,7 +531,7 @@ find_package(Threads REQUIRED)
set(MFEM_TPLS OPENMP HYPRE LAPACK BLAS SuperLUDist STRUMPACK METIS SuiteSparse
SUNDIALS PETSC SLEPC MUMPS AXOM FMS CONDUIT Ginkgo GNUTLS GSLIB
NETCDF MPFR PUMI HIOP POSIXCLOCKS MFEMBacktrace ZLIB OCCA CEED RAJA UMPIRE
ADIOS2 CUSPARSE MKL_CPARDISO MKL_PARDISO AMGX CALIPER CODIPACK
ADIOS2 CUBLAS CUSPARSE MKL_CPARDISO MKL_PARDISO AMGX CALIPER CODIPACK
BENCHMARK PARELAG MPI_CXX HIP HIPSPARSE MOONOLITH BLITZ ALGOIM ENZYME)
# Add all *_FOUND libraries in the variable TPL_LIBRARIES.
@@ -640,34 +641,16 @@ if (NOT ("${PROJECT_SOURCE_DIR}" STREQUAL "${PROJECT_BINARY_DIR}"))
foreach(Header mfem.hpp mfem-performance.hpp)
message(STATUS
"Writing substitute header --> \"${Header}\"")
file(WRITE "${PROJECT_BINARY_DIR}/${Header}.tmp"
file(WRITE "${PROJECT_BINARY_DIR}/${Header}"
"// Auto-generated file.
#define MFEM_CONFIG_FILE \"${PROJECT_BINARY_DIR}/config/_config.hpp\"
#include \"${PROJECT_SOURCE_DIR}/${Header}\"
")
execute_process(COMMAND ${CMAKE_COMMAND} -E copy_if_different
"${PROJECT_BINARY_DIR}/${Header}.tmp"
"${PROJECT_BINARY_DIR}/${Header}"
)
execute_process(COMMAND ${CMAKE_COMMAND} -E remove
"${PROJECT_BINARY_DIR}/${Header}.tmp"
)
# This version will be installed in the top include directory:
file(WRITE "${PROJECT_BINARY_DIR}/InstallHeaders/${Header}.tmp"
file(WRITE "${PROJECT_BINARY_DIR}/InstallHeaders/${Header}"
"// Auto-generated file.
#include \"mfem/${Header}\"
")
execute_process(COMMAND ${CMAKE_COMMAND} -E copy_if_different
"${PROJECT_BINARY_DIR}/InstallHeaders/${Header}.tmp"
"${PROJECT_BINARY_DIR}/InstallHeaders/${Header}"
)
execute_process(COMMAND ${CMAKE_COMMAND} -E remove
"${PROJECT_BINARY_DIR}/InstallHeaders/${Header}.tmp"
)
endforeach()
endif()
+3 -2
View File
@@ -659,7 +659,8 @@ The specific libraries and their options are:
requires the PT-Scotch and Scalapack libraries as well as ParMETIS, which
includes METIS 5 in its distribution. Starting with STRUMPACK v2.2.0, ParMETIS
and PT-Scotch are optional dependencies.
The support for STRUMPACK was added in MFEM v3.3.2.
The support for STRUMPACK was added in MFEM v3.3.2 and it requires STRUMPACK
2.0.0 or later.
URL: http://portal.nersc.gov/project/sparse/strumpack
Options: STRUMPACK_OPT, STRUMPACK_LIB.
Versions: STRUMPACK >= 3.0.0.
@@ -796,7 +797,7 @@ The specific libraries and their options are:
URL: https://github.com/CEED/libCEED
https://ceed.exascaleproject.org/libceed
Options: CEED_DIR, CEED_OPT, CEED_LIB.
Versions: libCEED >= 0.12.
Versions: libCEED >= 0.10.
- RAJA (optional), used when MFEM_USE_RAJA = YES.
Beginning with MFEM v4.5.1, only RAJA v2022.10.3+ is supported.
-28
View File
@@ -14,13 +14,9 @@
# - HYPRE_LIBRARIES
# - HYPRE_INCLUDE_DIRS
# - HYPRE_VERSION
# - HYPRE_USING_CUDA (internal)
# - HYPRE_USING_HIP (internal)
if (HYPRE_FOUND)
if (HYPRE_USING_CUDA)
find_package(CUDAToolkit REQUIRED)
endif()
if (HYPRE_USING_HIP)
find_package(rocsparse REQUIRED)
find_package(rocrand REQUIRED)
@@ -31,20 +27,6 @@ endif()
include(MfemCmakeUtilities)
mfem_find_package(HYPRE HYPRE HYPRE_DIR "include" "HYPRE.h" "lib" "HYPRE"
"Paths to headers required by HYPRE." "Libraries required by HYPRE."
CHECK_BUILD HYPRE_USING_CUDA FALSE
"
#undef HYPRE_USING_CUDA
#include <HYPRE_config.h>
#ifndef HYPRE_USING_CUDA
#error HYPRE is built without CUDA.
#endif
int main()
{
return 0;
}
"
CHECK_BUILD HYPRE_USING_HIP FALSE
"
#undef HYPRE_USING_HIP
@@ -75,16 +57,6 @@ if (HYPRE_FOUND AND (NOT HYPRE_VERSION))
endif()
endif()
if (HYPRE_FOUND AND HYPRE_USING_CUDA)
find_package(CUDAToolkit REQUIRED)
get_target_property(CUSPARSE_LIBRARIES CUDA::cusparse LOCATION)
get_target_property(CURAND_LIBRARIES CUDA::curand LOCATION)
list(APPEND HYPRE_LIBRARIES ${CUSPARSE_LIBRARIES} ${CURAND_LIBRARIES})
set(HYPRE_LIBRARIES ${HYPRE_LIBRARIES} CACHE STRING
"HYPRE libraries + dependencies." FORCE)
message(STATUS "Updated HYPRE_LIBRARIES: ${HYPRE_LIBRARIES}")
endif()
if (HYPRE_FOUND AND HYPRE_USING_HIP)
find_package(rocsparse REQUIRED)
find_package(rocrand REQUIRED)
+7 -3
View File
@@ -106,7 +106,12 @@ set(HYPRE_DIR "${MFEM_DIR}/../hypre/src/hypre" CACHE PATH
# If hypre was compiled to depend on BLAS and LAPACK:
# set(HYPRE_REQUIRED_PACKAGES "BLAS" "LAPACK" CACHE STRING
# "Packages that HYPRE depends on.")
# CUDA and HIP dependencies for HYPRE are handled in FindHYPRE.cmake.
if (MFEM_USE_CUDA)
# This is only necessary when hypre is built with cuda:
set(HYPRE_REQUIRED_LIBRARIES "-lcusparse" "-lcurand" CACHE STRING
"Libraries that HYPRE depends on.")
endif()
# HIP dependency for HYPRE is handled in FindHYPRE.cmake.
set(METIS_DIR "${MFEM_DIR}/../metis-4.0" CACHE PATH "Path to the METIS library.")
@@ -152,8 +157,7 @@ set(STRUMPACK_DIR "${MFEM_DIR}/../STRUMPACK-build" CACHE PATH
# STRUMPACK may also depend on "OpenMP", depending on how it was compiled.
# Starting with v2.2.0 of STRUMPACK, ParMETIS and Scotch are optional.
set(STRUMPACK_REQUIRED_PACKAGES "MPI" "MPI_Fortran" "ParMETIS" "METIS"
"Scotch/ptscotch/ptscotcherr/scotch/scotcherr"
"ScaLAPACK" "LAPACK" "BLAS" CACHE STRING
"ScaLAPACK" "Scotch/ptscotch/ptscotcherr/scotch/scotcherr" CACHE STRING
"Additional packages required by STRUMPACK.")
# If the MPI package does not find all required Fortran libraries:
# set(STRUMPACK_REQUIRED_LIBRARIES "gfortran" "mpi_mpifh" CACHE STRING
+2 -3
View File
@@ -38,14 +38,14 @@ all: header config-mk
MPI = $(MFEM_USE_MPI:NO=)
GHV_CXX ?= $(MFEM_CXX)
GHV = get_hypre_version
GHV_FLAGS = $(MFEM_CXXFLAGS) $(subst @MFEM_DIR@,$(if $(MFEM_DIR),$(MFEM_DIR),..),$(HYPRE_OPT))
GHV_FLAGS = $(subst @MFEM_DIR@,$(if $(MFEM_DIR),$(MFEM_DIR),..),$(HYPRE_OPT))
SMX = $(if $(MFEM_USE_PUMI:NO=),MFEM_USE_SIMMETRIX)
SMX_PATH = $(PUMI_DIR)/include/gmi_sim.h
SMX_FILE = $(subst @MFEM_DIR@,$(if $(MFEM_DIR),$(MFEM_DIR),..),$(SMX_PATH))
MUMPS = $(MFEM_USE_MUMPS:NO=)
GMV_CXX ?= $(MFEM_CXX)
GMV = get_mumps_version
GMV_FLAGS = $(MFEM_CXXFLAGS) $(subst @MFEM_DIR@,$(if $(MFEM_DIR),$(MFEM_DIR),..),$(MUMPS_OPT))
GMV_FLAGS = $(subst @MFEM_DIR@,$(if $(MFEM_DIR),$(MFEM_DIR),..),$(MUMPS_OPT))
$(GHV): $(SRC)$(GHV).cpp
$(call mfem-info, Determining HYPRE version ...)
@@ -110,4 +110,3 @@ config-mk:
clean:
rm -f $(CONFIG_HPP) $(CONFIG_MK) sample-runs-build.log
rm -f $(GHV) $(GHV).out $(GMV) $(GMV).out
+1 -1
View File
@@ -315,7 +315,7 @@ function extract_sample_runs()
sruns=`grep -v "^//.* mpirun .* ${app}" "${src}" |
grep "^//.* ${app}" |
sed -e "s/.* ${app}/${vg_app}/g"`
runs="${sruns}"$'\n'"${pruns}"
runs="${sruns}${pruns}"
if [ "$skip_gen_meshes" == "yes" ]; then
runs=`printf "%s" "$runs" | grep -v ".* -m .*\.gen"`
fi
File diff suppressed because it is too large Load Diff
-1
View File
@@ -112,7 +112,6 @@ namespace mfem {
* - <a class="el" href="ex36p_8cpp_source.html">Example 36p</a>: parallel Proximal Galerkin FEM for the obstacle problem
* - <a class="el" href="ex37_8cpp_source.html">Example 37</a>: Topology optimization
* - <a class="el" href="ex37p_8cpp_source.html">Example 37p</a>: parallel topology optimization
* - <a class="el" href="ex38_8cpp_source.html">Example 38</a>: cut-surface and cut-volume integration
*
* <H4>AmgX Examples</H4>
* - Variants of Examples
+1 -1
View File
@@ -14,7 +14,7 @@ If not already available, Doxygen can be downloaded from
http://www.doxygen.org
We recommend using version 1.9.8 or later.
We recommend using version 1.8 or later.
To build the documentation, simply type "make" in the doc/ directory. This will
create the file CodeDocumentation.html, which can be viewed in any web browser.
-3
View File
@@ -1,3 +0,0 @@
html {
--content-maxwidth: auto;
}
File diff suppressed because it is too large Load Diff
-78
View File
@@ -1,78 +0,0 @@
<!-- HTML header for doxygen 1.9.6-->
<!DOCTYPE html PUBLIC "-//W3C//DTD XHTML 1.0 Transitional//EN" "https://www.w3.org/TR/xhtml1/DTD/xhtml1-transitional.dtd">
<html xmlns="http://www.w3.org/1999/xhtml" lang="$langISO">
<head>
<meta http-equiv="Content-Type" content="text/xhtml;charset=UTF-8"/>
<meta http-equiv="X-UA-Compatible" content="IE=11"/>
<meta name="generator" content="Doxygen $doxygenversion"/>
<meta name="viewport" content="width=device-width, initial-scale=1"/>
<!--BEGIN PROJECT_NAME--><title>$projectname: $title</title><!--END PROJECT_NAME-->
<!--BEGIN !PROJECT_NAME--><title>$title</title><!--END !PROJECT_NAME-->
<link href="$relpath^tabs.css" rel="stylesheet" type="text/css"/>
<!--BEGIN DISABLE_INDEX-->
<!--BEGIN FULL_SIDEBAR-->
<script type="text/javascript">var page_layout=1;</script>
<!--END FULL_SIDEBAR-->
<!--END DISABLE_INDEX-->
<script type="text/javascript" src="$relpath^jquery.js"></script>
<script type="text/javascript" src="$relpath^dynsections.js"></script>
$treeview
$search
$mathjax
$darkmode
<link href="$relpath^$stylesheet" rel="stylesheet" type="text/css" />
$extrastylesheet
<script type="text/javascript" src="$relpath^doxygen-awesome-darkmode-toggle.js"></script>
<script type="text/javascript">
DoxygenAwesomeDarkModeToggle.init()
</script>
</head>
<body>
<!--BEGIN DISABLE_INDEX-->
<!--BEGIN FULL_SIDEBAR-->
<div id="side-nav" class="ui-resizable side-nav-resizable"><!-- do not remove this div, it is closed by doxygen! -->
<!--END FULL_SIDEBAR-->
<!--END DISABLE_INDEX-->
<div id="top"><!-- do not remove this div, it is closed by doxygen! -->
<!--BEGIN TITLEAREA-->
<div id="titlearea">
<table cellspacing="0" cellpadding="0">
<tbody>
<tr id="projectrow">
<!--BEGIN PROJECT_LOGO-->
<td id="projectlogo"><img alt="Logo" src="$relpath^$projectlogo"/></td>
<!--END PROJECT_LOGO-->
<!--BEGIN PROJECT_NAME-->
<td id="projectalign">
<div id="projectname">$projectname<!--BEGIN PROJECT_NUMBER--><span id="projectnumber">&#160;$projectnumber</span><!--END PROJECT_NUMBER-->
</div>
<!--BEGIN PROJECT_BRIEF--><div id="projectbrief">$projectbrief</div><!--END PROJECT_BRIEF-->
</td>
<!--END PROJECT_NAME-->
<!--BEGIN !PROJECT_NAME-->
<!--BEGIN PROJECT_BRIEF-->
<td>
<div id="projectbrief">$projectbrief</div>
</td>
<!--END PROJECT_BRIEF-->
<!--END !PROJECT_NAME-->
<!--BEGIN DISABLE_INDEX-->
<!--BEGIN SEARCHENGINE-->
<!--BEGIN !FULL_SIDEBAR-->
<td>$searchbox</td>
<!--END !FULL_SIDEBAR-->
<!--END SEARCHENGINE-->
<!--END DISABLE_INDEX-->
</tr>
<!--BEGIN SEARCHENGINE-->
<!--BEGIN FULL_SIDEBAR-->
<tr><td colspan="2">$searchbox</td></tr>
<!--END FULL_SIDEBAR-->
<!--END SEARCHENGINE-->
</tbody>
</table>
</div>
<!--END TITLEAREA-->
<!-- end header part -->
-157
View File
@@ -1,157 +0,0 @@
/**
Doxygen Awesome
https://github.com/jothepro/doxygen-awesome-css
MIT License
Copyright (c) 2021 - 2023 jothepro
Permission is hereby granted, free of charge, to any person obtaining a copy
of this software and associated documentation files (the "Software"), to deal
in the Software without restriction, including without limitation the rights
to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
copies of the Software, and to permit persons to whom the Software is
furnished to do so, subject to the following conditions:
The above copyright notice and this permission notice shall be included in all
copies or substantial portions of the Software.
THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
SOFTWARE.
*/
class DoxygenAwesomeDarkModeToggle extends HTMLElement {
// SVG icons from https://fonts.google.com/icons
// Licensed under the Apache 2.0 license:
// https://www.apache.org/licenses/LICENSE-2.0.html
static lightModeIcon = `<svg xmlns="http://www.w3.org/2000/svg" enable-background="new 0 0 24 24" height="24px" viewBox="0 0 24 24" width="24px" fill="#FCBF00"><rect fill="none" height="24" width="24"/><circle cx="12" cy="12" opacity=".3" r="3"/><path d="M12,9c1.65,0,3,1.35,3,3s-1.35,3-3,3s-3-1.35-3-3S10.35,9,12,9 M12,7c-2.76,0-5,2.24-5,5s2.24,5,5,5s5-2.24,5-5 S14.76,7,12,7L12,7z M2,13l2,0c0.55,0,1-0.45,1-1s-0.45-1-1-1l-2,0c-0.55,0-1,0.45-1,1S1.45,13,2,13z M20,13l2,0c0.55,0,1-0.45,1-1 s-0.45-1-1-1l-2,0c-0.55,0-1,0.45-1,1S19.45,13,20,13z M11,2v2c0,0.55,0.45,1,1,1s1-0.45,1-1V2c0-0.55-0.45-1-1-1S11,1.45,11,2z M11,20v2c0,0.55,0.45,1,1,1s1-0.45,1-1v-2c0-0.55-0.45-1-1-1C11.45,19,11,19.45,11,20z M5.99,4.58c-0.39-0.39-1.03-0.39-1.41,0 c-0.39,0.39-0.39,1.03,0,1.41l1.06,1.06c0.39,0.39,1.03,0.39,1.41,0s0.39-1.03,0-1.41L5.99,4.58z M18.36,16.95 c-0.39-0.39-1.03-0.39-1.41,0c-0.39,0.39-0.39,1.03,0,1.41l1.06,1.06c0.39,0.39,1.03,0.39,1.41,0c0.39-0.39,0.39-1.03,0-1.41 L18.36,16.95z M19.42,5.99c0.39-0.39,0.39-1.03,0-1.41c-0.39-0.39-1.03-0.39-1.41,0l-1.06,1.06c-0.39,0.39-0.39,1.03,0,1.41 s1.03,0.39,1.41,0L19.42,5.99z M7.05,18.36c0.39-0.39,0.39-1.03,0-1.41c-0.39-0.39-1.03-0.39-1.41,0l-1.06,1.06 c-0.39,0.39-0.39,1.03,0,1.41s1.03,0.39,1.41,0L7.05,18.36z"/></svg>`
static darkModeIcon = `<svg xmlns="http://www.w3.org/2000/svg" enable-background="new 0 0 24 24" height="24px" viewBox="0 0 24 24" width="24px" fill="#FE9700"><rect fill="none" height="24" width="24"/><path d="M9.37,5.51C9.19,6.15,9.1,6.82,9.1,7.5c0,4.08,3.32,7.4,7.4,7.4c0.68,0,1.35-0.09,1.99-0.27 C17.45,17.19,14.93,19,12,19c-3.86,0-7-3.14-7-7C5,9.07,6.81,6.55,9.37,5.51z" opacity=".3"/><path d="M9.37,5.51C9.19,6.15,9.1,6.82,9.1,7.5c0,4.08,3.32,7.4,7.4,7.4c0.68,0,1.35-0.09,1.99-0.27C17.45,17.19,14.93,19,12,19 c-3.86,0-7-3.14-7-7C5,9.07,6.81,6.55,9.37,5.51z M12,3c-4.97,0-9,4.03-9,9s4.03,9,9,9s9-4.03,9-9c0-0.46-0.04-0.92-0.1-1.36 c-0.98,1.37-2.58,2.26-4.4,2.26c-2.98,0-5.4-2.42-5.4-5.4c0-1.81,0.89-3.42,2.26-4.4C12.92,3.04,12.46,3,12,3L12,3z"/></svg>`
static title = "Toggle Light/Dark Mode"
static prefersLightModeInDarkModeKey = "prefers-light-mode-in-dark-mode"
static prefersDarkModeInLightModeKey = "prefers-dark-mode-in-light-mode"
static _staticConstructor = function() {
DoxygenAwesomeDarkModeToggle.enableDarkMode(DoxygenAwesomeDarkModeToggle.userPreference)
// Update the color scheme when the browsers preference changes
// without user interaction on the website.
window.matchMedia('(prefers-color-scheme: dark)').addEventListener('change', event => {
DoxygenAwesomeDarkModeToggle.onSystemPreferenceChanged()
})
// Update the color scheme when the tab is made visible again.
// It is possible that the appearance was changed in another tab
// while this tab was in the background.
document.addEventListener("visibilitychange", visibilityState => {
if (document.visibilityState === 'visible') {
DoxygenAwesomeDarkModeToggle.onSystemPreferenceChanged()
}
});
}()
static init() {
$(function() {
$(document).ready(function() {
const toggleButton = document.createElement('doxygen-awesome-dark-mode-toggle')
toggleButton.title = DoxygenAwesomeDarkModeToggle.title
toggleButton.updateIcon()
window.matchMedia('(prefers-color-scheme: dark)').addEventListener('change', event => {
toggleButton.updateIcon()
})
document.addEventListener("visibilitychange", visibilityState => {
if (document.visibilityState === 'visible') {
toggleButton.updateIcon()
}
});
$(document).ready(function(){
document.getElementById("MSearchBox").parentNode.appendChild(toggleButton)
})
$(window).resize(function(){
document.getElementById("MSearchBox").parentNode.appendChild(toggleButton)
})
})
})
}
constructor() {
super();
this.onclick=this.toggleDarkMode
}
/**
* @returns `true` for dark-mode, `false` for light-mode system preference
*/
static get systemPreference() {
return window.matchMedia('(prefers-color-scheme: dark)').matches
}
/**
* @returns `true` for dark-mode, `false` for light-mode user preference
*/
static get userPreference() {
return (!DoxygenAwesomeDarkModeToggle.systemPreference && localStorage.getItem(DoxygenAwesomeDarkModeToggle.prefersDarkModeInLightModeKey)) ||
(DoxygenAwesomeDarkModeToggle.systemPreference && !localStorage.getItem(DoxygenAwesomeDarkModeToggle.prefersLightModeInDarkModeKey))
}
static set userPreference(userPreference) {
DoxygenAwesomeDarkModeToggle.darkModeEnabled = userPreference
if(!userPreference) {
if(DoxygenAwesomeDarkModeToggle.systemPreference) {
localStorage.setItem(DoxygenAwesomeDarkModeToggle.prefersLightModeInDarkModeKey, true)
} else {
localStorage.removeItem(DoxygenAwesomeDarkModeToggle.prefersDarkModeInLightModeKey)
}
} else {
if(!DoxygenAwesomeDarkModeToggle.systemPreference) {
localStorage.setItem(DoxygenAwesomeDarkModeToggle.prefersDarkModeInLightModeKey, true)
} else {
localStorage.removeItem(DoxygenAwesomeDarkModeToggle.prefersLightModeInDarkModeKey)
}
}
DoxygenAwesomeDarkModeToggle.onUserPreferenceChanged()
}
static enableDarkMode(enable) {
if(enable) {
DoxygenAwesomeDarkModeToggle.darkModeEnabled = true
document.documentElement.classList.add("dark-mode")
document.documentElement.classList.remove("light-mode")
} else {
DoxygenAwesomeDarkModeToggle.darkModeEnabled = false
document.documentElement.classList.remove("dark-mode")
document.documentElement.classList.add("light-mode")
}
}
static onSystemPreferenceChanged() {
DoxygenAwesomeDarkModeToggle.darkModeEnabled = DoxygenAwesomeDarkModeToggle.userPreference
DoxygenAwesomeDarkModeToggle.enableDarkMode(DoxygenAwesomeDarkModeToggle.darkModeEnabled)
}
static onUserPreferenceChanged() {
DoxygenAwesomeDarkModeToggle.enableDarkMode(DoxygenAwesomeDarkModeToggle.darkModeEnabled)
}
toggleDarkMode() {
DoxygenAwesomeDarkModeToggle.userPreference = !DoxygenAwesomeDarkModeToggle.userPreference
this.updateIcon()
}
updateIcon() {
if(DoxygenAwesomeDarkModeToggle.darkModeEnabled) {
this.innerHTML = DoxygenAwesomeDarkModeToggle.darkModeIcon
} else {
this.innerHTML = DoxygenAwesomeDarkModeToggle.lightModeIcon
}
}
}
customElements.define("doxygen-awesome-dark-mode-toggle", DoxygenAwesomeDarkModeToggle);
Binary file not shown.

Before

Width:  |  Height:  |  Size: 17 KiB

After

Width:  |  Height:  |  Size: 12 KiB

+1 -1
View File
@@ -16,7 +16,7 @@ DOXYGEN_CONF = CodeDocumentation.conf
# doxygen uses: graphviz, latex
html: $(DOXYGEN_CONF)
@# Generate the html documentation
@( cat $(DOXYGEN_CONF) ; printf "$(MFEM_DOXYGEN_FLAGS)\n" ) | doxygen -
@( cat $(DOXYGEN_CONF) ; echo "$(MFEM_DOXYGEN_FLAGS)" ) | doxygen -
@echo "<meta http-equiv=\"REFRESH\" content=\"0;URL=CodeDocumentation/html/index.html\">" > CodeDocumentation.html
@cat warnings.log 1>&2
@# Generate the log of undocumented methods
-6
View File
@@ -45,12 +45,6 @@ list(APPEND ALL_EXE_SRCS
ex37.cpp
)
if(MFEM_USE_LAPACK)
list(APPEND ALL_EXE_SRCS
ex38.cpp
)
endif()
if (MFEM_USE_MPI)
list(APPEND ALL_EXE_SRCS
ex0p.cpp
-117286
View File
File diff suppressed because it is too large Load Diff
+2 -3
View File
@@ -262,13 +262,12 @@ int main(int argc, char *argv[])
#ifdef MFEM_USE_STRUMPACK
if (sp_solver)
{
STRUMPACKSolver * strumpack = new STRUMPACKSolver(MPI_COMM_WORLD, argc, argv);
STRUMPACKSolver * strumpack = new STRUMPACKSolver(argc, argv, MPI_COMM_WORLD);
strumpack->SetPrintFactorStatistics(true);
strumpack->SetPrintSolveStatistics(false);
strumpack->SetKrylovSolver(strumpack::KrylovSolver::DIRECT);
strumpack->SetReorderingStrategy(strumpack::ReorderingStrategy::METIS);
strumpack->SetMatching(strumpack::MatchingJob::NONE);
strumpack->SetCompression(strumpack::CompressionType::NONE);
strumpack->DisableMatching();
strumpack->SetOperator(*Arow);
strumpack->SetFromCommandLine();
precond = strumpack;
+6 -5
View File
@@ -26,12 +26,13 @@
using namespace std;
using namespace mfem;
/** After spatial discretization, the wave model can be written as:
/** After spatial discretization, the conduction model can be written as:
*
* d^2u/dt^2 = M^{-1}(-Ku)
*
* where u is the vector representing the temperature, M is the mass,
* and K is the stiffness matrix.
* where u is the vector representing the temperature, M is the mass matrix,
* and K is the diffusion operator with diffusivity depending on u:
* (\kappa + \alpha u).
*
* Class WaveOperator represents the right-hand side of the above ODE.
*/
@@ -300,7 +301,7 @@ int main(int argc, char *argv[])
Vector dudt;
dudt_gf.GetTrueDofs(dudt);
// 7. Initialize the wave operator and the visualization.
// 7. Initialize the conduction operator and the visualization.
Array<int> ess_bdr;
if (mesh->bdr_attributes.Size())
{
@@ -355,7 +356,7 @@ int main(int argc, char *argv[])
else
{
sout.precision(precision);
sout << "solution\n" << *mesh << u_gf;
sout << "solution\n" << *mesh << dudt_gf;
sout << "pause\n";
sout << flush;
cout << "GLVis visualization paused."
+4 -29
View File
@@ -170,7 +170,6 @@ int main(int argc, char *argv[])
bool herm_conv = true;
bool slu_solver = false;
bool mumps_solver = false;
bool strumpack_solver = false;
bool visualization = 1;
bool pa = false;
const char *device_config = "cpu";
@@ -201,11 +200,6 @@ int main(int argc, char *argv[])
#ifdef MFEM_USE_MUMPS
args.AddOption(&mumps_solver, "-mumps", "--mumps-solver", "-no-mumps",
"--no-mumps-solver", "Use the MUMPS Solver.");
#endif
#ifdef MFEM_USE_STRUMPACK
args.AddOption(&strumpack_solver, "-strumpack", "--strumpack-solver",
"-no-strumpack", "--no-strumpack-solver",
"Use the STRUMPACK Solver.");
#endif
args.AddOption(&visualization, "-vis", "--visualization", "-no-vis",
"--no-visualization",
@@ -215,14 +209,13 @@ int main(int argc, char *argv[])
args.AddOption(&device_config, "-d", "--device",
"Device configuration string, see Device::Configure().");
args.Parse();
if (slu_solver + mumps_solver + strumpack_solver > 1)
if (slu_solver && mumps_solver)
{
if (myid == 0)
cout << "WARNING: More than one of SuperLU, MUMPS, and STRUMPACK have"
<< " been selected, please choose only one." << endl
cout << "WARNING: Both SuperLU and MUMPS have been selected,"
<< " please choose either one." << endl
<< " Defaulting to SuperLU." << endl;
mumps_solver = false;
strumpack_solver = false;
}
if (iprob > 4) { iprob = 4; }
@@ -481,24 +474,6 @@ int main(int argc, char *argv[])
delete A;
}
#endif
#ifdef MFEM_USE_STRUMPACK
if (!pa && strumpack_solver)
{
HypreParMatrix *A = Ah.As<ComplexHypreParMatrix>()->GetSystemMatrix();
STRUMPACKRowLocMatrix SA(*A);
STRUMPACKSolver strumpack(MPI_COMM_WORLD, argc, argv);
strumpack.SetPrintFactorStatistics(false);
strumpack.SetPrintSolveStatistics(false);
strumpack.SetKrylovSolver(strumpack::KrylovSolver::DIRECT);
strumpack.SetReorderingStrategy(strumpack::ReorderingStrategy::METIS);
strumpack.SetMatching(strumpack::MatchingJob::NONE);
strumpack.SetCompression(strumpack::CompressionType::NONE);
strumpack.SetFromCommandLine();
strumpack.SetOperator(SA);
strumpack.Mult(B, X);
delete A;
}
#endif
#ifdef MFEM_USE_MUMPS
if (!pa && mumps_solver)
{
@@ -518,7 +493,7 @@ int main(int argc, char *argv[])
//
// In PML: 1/mu (abs(1/det(J) J^T J) Curl E, Curl F)
// + omega^2 * epsilon (abs(det(J) * (J^T J)^-1) * E, F)
if (pa || (!slu_solver && !mumps_solver && !strumpack_solver))
if (pa || (!slu_solver && !mumps_solver))
{
ConstantCoefficient absomeg(pow(omega, 2) * epsilon);
RestrictedCoefficient restr_absomeg(absomeg,attr);
-696
View File
@@ -1,696 +0,0 @@
// MFEM Example 38
//
// Compile with: make ex38
//
// Sample runs:
// (since all sample runs require LAPACK, the * symbol is used to exclude them
// from the automatically generated internal MFEM tests).
// * ex38
// * ex38 -i volumetric1d
// * ex38 -i surface2d
// * ex38 -i surface2d -o 4 -r 5
// * ex38 -i volumetric2d
// * ex38 -i volumetric2d -o 4 -r 5
// * ex38 -i surface3d
// * ex38 -i surface3d -o 4 -r 5
// * ex38 -i volumetric3d
// * ex38 -i volumetric3d -o 4 -r 5
//
// Description: This example code demonstrates the use of MFEM to integrate
// functions over implicit interfaces and subdomains bounded by
// implicit interfaces.
//
// The quadrature rules are constructed by means of moment-fitting.
// The interface is given by the zero isoline of a level-set
// function ϕ and the subdomain is given as the domain where ϕ>0
// holds. The algorithm for construction of the quadrature rules
// was introduced by Mueller, Kummer and Oberlack [1].
//
// This example also showcases how to set up integrators using the
// integration rules on implicit surfaces and subdomains.
//
// [1] Mueller, B., Kummer, F. and Oberlack, M. (2013) Highly accurate surface
// and volume integration on implicit domains by means of moment-fitting.
// Int. J. Numer. Meth. Engr. (96) 512-528. DOI:10.1002/nme.4569
#include "mfem.hpp"
#include <iostream>
using namespace std;
using namespace mfem;
/// @brief Integration rule the example should demonstrate
enum class IntegrationType { Volumetric1D, Surface2D, Volumetric2D,
Surface3D, Volumetric3D
};
IntegrationType itype;
/// @brief Level-set function defining the implicit interface
double lvlset(const Vector& X)
{
switch (itype)
{
case IntegrationType::Volumetric1D:
return .55 - X(0);
case IntegrationType::Surface2D:
return 1. - (pow(X(0), 2.) + pow(X(1), 2.));
case IntegrationType::Volumetric2D:
return 1. - (pow(X(0) / 1.5, 2.) + pow(X(1) / .75, 2.));
case IntegrationType::Surface3D:
return 1. - (pow(X(0), 2.) + pow(X(1), 2.) + pow(X(2), 2.));
case IntegrationType::Volumetric3D:
return 1. - (pow(X(0) / 1.5, 2.) + pow(X(1) / .75, 2.) + pow(X(2) / .5, 2.));
default:
return 1.;
}
}
/// @brief Function that should be integrated
double integrand(const Vector& X)
{
switch (itype)
{
case IntegrationType::Volumetric1D:
return 1.;
case IntegrationType::Surface2D:
return 3. * pow(X(0), 2.) - pow(X(1), 2.);
case IntegrationType::Volumetric2D:
return 1.;
case IntegrationType::Surface3D:
return 4. - 3. * pow(X(0), 2.) + 2. * pow(X(1), 2.) - pow(X(2), 2.);
case IntegrationType::Volumetric3D:
return 1.;
default:
return 0.;
}
}
/// @brief Analytic surface integral
double Surface()
{
switch (itype)
{
case IntegrationType::Volumetric1D:
return 1.;
case IntegrationType::Surface2D:
return 2. * M_PI;
case IntegrationType::Volumetric2D:
return 7.26633616541076;
case IntegrationType::Surface3D:
return 40. / 3. * M_PI;
case IntegrationType::Volumetric3D:
return 9.90182151329315;
default:
return 0.;
}
}
/// @brief Analytic volume integral over subdomain with positive level-set
double Volume()
{
switch (itype)
{
case IntegrationType::Volumetric1D:
return .55;
case IntegrationType::Surface2D:
return NAN;
case IntegrationType::Volumetric2D:
return 9. / 8. * M_PI;
case IntegrationType::Surface3D:
return NAN;
case IntegrationType::Volumetric3D:
return 3. / 4. * M_PI;
default:
return 0.;
}
}
#ifdef MFEM_USE_LAPACK
/**
@brief Class for surface IntegrationRule
This class demonstrates how IntegrationRules computed as CutIntegrationRules
can be saved to reduce the impact by computing them from scratch each time.
*/
class SIntegrationRule : public IntegrationRule
{
protected:
/// @brief Space Dimension of the IntegrationRule
int dim;
/// @brief Column-wise matrix of the quadtrature weights
DenseMatrix Weights;
/// @brief Column-wise matrix of the transformation weights of the normal
DenseMatrix SurfaceWeights;
public:
/**
@brief Constructor of SIntegrationRule
The surface integrationRules are computed and saved in the constructor.
@param [in] Order Order of the IntegrationRule
@param [in] LvlSet Level-set defining the implicit interface
@param [in] lsOrder Polynomial degree for approx of level-set function
@param [in] mesh Pointer to the mesh that is used
*/
SIntegrationRule(int Order, Coefficient& LvlSet, int lsOrder, Mesh* mesh)
{
dim = mesh->Dimension();
IsoparametricTransformation Tr;
MomentFittingIntRules MFIRs(Order, LvlSet, lsOrder);
mesh->GetElementTransformation(0, &Tr);
IntegrationRule ir;
MFIRs.GetSurfaceIntegrationRule(Tr, ir);
if (dim >1)
{
Weights.SetSize(ir.GetNPoints(), mesh->GetNE());
}
else
{
Weights.SetSize(2, mesh->GetNE());
}
SurfaceWeights.SetSize(ir.GetNPoints(), mesh->GetNE());
Vector w;
MFIRs.GetSurfaceWeights(Tr, ir, w);
SurfaceWeights.SetCol(0, w);
SetSize(ir.GetNPoints());
for (int ip = 0; ip < GetNPoints(); ip++)
{
IntPoint(ip).index = ip;
IntegrationPoint &intp = IntPoint(ip);
intp.x = ir.IntPoint(ip).x;
intp.y = ir.IntPoint(ip).y;
intp.z = ir.IntPoint(ip).z;
if (dim > 1)
{
Weights(ip, 0) = ir.IntPoint(ip).weight;
}
else
{
Weights(0, 0) = ir.IntPoint(ip).x;
Weights(1, 0) = ir.IntPoint(ip).weight;
}
}
for (int elem = 1; elem < mesh->GetNE(); elem++)
{
mesh->GetElementTransformation(elem, &Tr);
MFIRs.GetSurfaceIntegrationRule(Tr, ir);
Vector w;
MFIRs.GetSurfaceWeights(Tr, ir, w);
SurfaceWeights.SetCol(elem, w);
for (int ip = 0; ip < GetNPoints(); ip++)
{
if (dim > 1)
{
Weights(ip, elem) = ir.IntPoint(ip).weight;
}
else
{
Weights(0, elem) = ir.IntPoint(ip).x;
Weights(1, elem) = ir.IntPoint(ip).weight;
}
}
}
}
/**
@brief Set the weights for the given element and multiply them with the
transformation of the interface
*/
void SetElementinclSurfaceWeight(int Element)
{
if (dim == 1)
{
IntegrationPoint &intp = IntPoint(0);
intp.x = Weights(0, Element);
intp.weight = Weights(1, Element);
cout << intp.x << " " << Element << endl;
}
else
for (int ip = 0; ip < GetNPoints(); ip++)
{
IntegrationPoint &intp = IntPoint(ip);
intp.weight = Weights(ip, Element) * SurfaceWeights(ip, Element);
}
}
/// @brief Set the weights for the given element
void SetElement(int Element)
{
if (dim == 1)
{
IntegrationPoint &intp = IntPoint(0);
intp.x = Weights(0, Element);
intp.weight = Weights(1, Element);
}
else
for (int ip = 0; ip < GetNPoints(); ip++)
{
IntegrationPoint &intp = IntPoint(ip);
intp.weight = Weights(ip, Element);
}
}
/// @brief Destructor of SIntegrationRule
~SIntegrationRule() {}
};
/**
@brief Class for volume IntegrationRule
This class demonstrates how IntegrationRules computed as CutIntegrationRules
can be saved to reduce the impact by computing them from scratch each time.
*/
class CIntegrationRule : public IntegrationRule
{
protected:
/// @brief Space Dimension of the IntegrationRule
int dim;
/// @brief Column-wise matrix of the quadtrature weights
DenseMatrix Weights;
public:
/**
@brief Constructor of CIntegrationRule
The volume integrationRules are computed and saved in the constructor.
@param [in] Order Order of the IntegrationRule
@param [in] LvlSet Level-set defining the implicit interface
@param [in] lsOrder Polynomial degree for approx of level-set function
@param [in] mesh Pointer to the mesh that is used
*/
CIntegrationRule(int Order, Coefficient& LvlSet, int lsOrder, Mesh* mesh)
{
dim = mesh->Dimension();
IsoparametricTransformation Tr;
MomentFittingIntRules MFIRs(Order, LvlSet, lsOrder);
mesh->GetElementTransformation(0, &Tr);
IntegrationRule ir;
MFIRs.GetVolumeIntegrationRule(Tr, ir);
if (dim > 1)
{
Weights.SetSize(ir.GetNPoints(), mesh->GetNE());
}
else
{
Weights.SetSize(2 * ir.GetNPoints(), mesh->GetNE());
}
SetSize(ir.GetNPoints());
for (int ip = 0; ip < GetNPoints(); ip++)
{
IntPoint(ip).index = ip;
IntegrationPoint &intp = IntPoint(ip);
intp.x = ir.IntPoint(ip).x;
intp.y = ir.IntPoint(ip).y;
intp.z = ir.IntPoint(ip).z;
if (dim > 1)
{
Weights(ip, 0) = ir.IntPoint(ip).weight;
}
else
{
Weights(2 * ip, 0) = ir.IntPoint(ip).x;
Weights(2 * ip + 1, 0) = ir.IntPoint(ip).weight;
}
}
for (int elem = 1; elem < mesh->GetNE(); elem++)
{
mesh->GetElementTransformation(elem, &Tr);
MFIRs.GetVolumeIntegrationRule(Tr, ir);
for (int ip = 0; ip < GetNPoints(); ip++)
{
if (dim > 1)
{
Weights(ip, elem) = ir.IntPoint(ip).weight;
}
else
{
Weights(2 * ip, elem) = ir.IntPoint(ip).x;
Weights(2 * ip + 1, elem) = ir.IntPoint(ip).weight;
}
}
}
}
/// @brief Set the weights for the given element
void SetElement(int Element)
{
if (dim == 1)
for (int ip = 0; ip < GetNPoints(); ip++)
{
IntegrationPoint &intp = IntPoint(ip);
intp.x = Weights(2 * ip, Element);
intp.weight = Weights(2 * ip + 1, Element);
}
else
for (int ip = 0; ip < GetNPoints(); ip++)
{
IntegrationPoint &intp = IntPoint(ip);
intp.weight = Weights(ip, Element);
}
}
/// @brief Destructor of CIntegrationRule
~CIntegrationRule() {}
};
/**
@brief Class for surface linearform integrator
Integrator to demonstrate the use of the surface integration rule on an
implicit surface defined by a level-set.
*/
class SurfaceLFIntegrator : public LinearFormIntegrator
{
protected:
/// @brief vector to evaluate the basis functions
Vector shape;
/// @brief surface integration rule
SIntegrationRule* SIntRule;
/// @brief coefficient representing the level-set defining the interface
Coefficient &LevelSet;
/// @brief coefficient representing the integrand
Coefficient &Q;
public:
/**
@brief Constructor for the surface linear form integrator
Constructor for the surface linear form integrator to demonstrate the use
of the surface integration rule by means of moment-fitting.
@param [in] q coefficient representing the inegrand
@param [in] levelset level-set defining the implicit interfac
@param [in] ir surface integrtion rule to be used
*/
SurfaceLFIntegrator(Coefficient &q, Coefficient &levelset,
SIntegrationRule* ir)
: LinearFormIntegrator(), SIntRule(ir), LevelSet(levelset), Q(q) { }
/**
@brief Assembly of the element vector
Assemble the element vector of for the right hand side on the element given
by the FiniteElement and ElementTransformation.
@param [in] el finite Element the vector belongs to
@param [in] Tr transformation of finite element
@param [out] elvect vector containing the
*/
virtual void AssembleRHSElementVect(const FiniteElement &el,
ElementTransformation &Tr,
Vector &elvect) override
{
int dof = el.GetDof();
shape.SetSize(dof);
elvect.SetSize(dof);
elvect = 0.;
// Update the surface integration rule for the current element
SIntRule->SetElementinclSurfaceWeight(Tr.ElementNo);
for (int ip = 0; ip < SIntRule->GetNPoints(); ip++)
{
Tr.SetIntPoint((&(SIntRule->IntPoint(ip))));
double val = Tr.Weight() * Q.Eval(Tr, SIntRule->IntPoint(ip));
el.CalcShape(SIntRule->IntPoint(ip), shape);
add(elvect, SIntRule->IntPoint(ip).weight * val, shape, elvect);
}
}
};
/**
@brief Class for subdomain linearform integrator
Integrator to demonstrate the use of the subdomain integration rule within
an area defined by an implicit surface defined by a level-set.
*/
class SubdomainLFIntegrator : public LinearFormIntegrator
{
protected:
/// @brief vector to evaluate the basis functions
Vector shape;
/// @brief surface integration rule
CIntegrationRule* CIntRule;
/// @brief coefficient representing the level-set defining the interface
Coefficient &LevelSet;
/// @brief coefficient representing the integrand
Coefficient &Q;
public:
/**
@brief Constructor for the volumetric subdomain linear form integrator
Constructor for the subdomain linear form integrator to demonstrate the use
of the volumetric subdomain integration rule by means of moment-fitting.
@param [in] q coefficient representing the inegrand
@param [in] levelset level-set defining the implicit interfac
@param [in] ir subdomain integrtion rule to be used
*/
SubdomainLFIntegrator(Coefficient &q, Coefficient &levelset,
CIntegrationRule* ir)
: LinearFormIntegrator(), CIntRule(ir), LevelSet(levelset), Q(q) { }
/**
@brief Assembly of the element vector
Assemble the element vector of for the right hand side on the element given
by the FiniteElement and ElementTransformation.
@param [in] el finite Element the vector belongs to
@param [in] Tr transformation of finite element
@param [out] elvect vector containing the
*/
virtual void AssembleRHSElementVect(const FiniteElement &el,
ElementTransformation &Tr,
Vector &elvect) override
{
int dof = el.GetDof();
shape.SetSize(dof);
elvect.SetSize(dof);
elvect = 0.;
// Update the subdomain integration rule
CIntRule->SetElement(Tr.ElementNo);
for (int ip = 0; ip < CIntRule->GetNPoints(); ip++)
{
Tr.SetIntPoint((&(CIntRule->IntPoint(ip))));
double val = Tr.Weight()
* Q.Eval(Tr, CIntRule->IntPoint(ip));
el.CalcPhysShape(Tr, shape);
add(elvect, CIntRule->IntPoint(ip).weight * val, shape, elvect);
}
}
};
#endif // MFEM_USE_LAPACK
int main(int argc, char *argv[])
{
#ifndef MFEM_USE_LAPACK
cout << "MFEM must be build with LAPACK for this example." << endl;
return EXIT_FAILURE;
#else
// 1. Parse he command-line options.
int ref_levels = 3;
int order = 2;
const char *inttype = "surface2d";
bool visualization = true;
itype = IntegrationType::Surface2D;
OptionsParser args(argc, argv);
args.AddOption(&order, "-o", "--order", "Order of quadrature rule");
args.AddOption(&ref_levels, "-r", "--refine", "Number of meh refinements");
args.AddOption(&inttype, "-i", "--integrationtype",
"IntegrationType to demonstrate");
args.AddOption(&visualization, "-vis", "--visualization", "-no-vis",
"--no-visualization",
"Enable or disable GLVis visualization.");
args.ParseCheck();
if (strcmp(inttype, "volumetric1d") == 0
|| strcmp(inttype, "Volumetric1D") == 0)
{
itype = IntegrationType::Volumetric1D;
}
else if (strcmp(inttype, "surface2d") == 0
|| strcmp(inttype, "Surface2D") == 0)
{
itype = IntegrationType::Surface2D;
}
else if (strcmp(inttype, "volumetric2d") == 0
|| strcmp(inttype, "Volumetric2D") == 0)
{
itype = IntegrationType::Volumetric2D;
}
else if (strcmp(inttype, "surface3d") == 0
|| strcmp(inttype, "Surface3d") == 0)
{
itype = IntegrationType::Surface3D;
}
else if (strcmp(inttype, "volumetric3d") == 0
|| strcmp(inttype, "Volumetric3d") == 0)
{
itype = IntegrationType::Volumetric3D;
}
// 2. Construct and refine the mesh.
Mesh *mesh;
if (itype == IntegrationType::Volumetric1D)
{
mesh = new Mesh("../data/inline-segment.mesh");
}
if (itype == IntegrationType::Surface2D
|| itype == IntegrationType::Volumetric2D)
{
mesh = new Mesh(2, 4, 1, 0, 2);
mesh->AddVertex(-1.6,-1.6);
mesh->AddVertex(1.6,-1.6);
mesh->AddVertex(1.6,1.6);
mesh->AddVertex(-1.6,1.6);
mesh->AddQuad(0,1,2,3);
mesh->FinalizeQuadMesh(1, 0, 1);
}
else if (itype == IntegrationType::Surface3D
|| itype == IntegrationType::Volumetric3D)
{
mesh = new Mesh(3, 8, 1, 0, 3);
mesh->AddVertex(-1.6,-1.6,-1.6);
mesh->AddVertex(1.6,-1.6,-1.6);
mesh->AddVertex(1.6,1.6,-1.6);
mesh->AddVertex(-1.6,1.6,-1.6);
mesh->AddVertex(-1.6,-1.6,1.6);
mesh->AddVertex(1.6,-1.6,1.6);
mesh->AddVertex(1.6,1.6,1.6);
mesh->AddVertex(-1.6,1.6,1.6);
mesh->AddHex(0,1,2,3,4,5,6,7);
mesh->FinalizeHexMesh(1, 0, 1);
}
for (int lev = 0; lev < ref_levels; lev++)
{
mesh->UniformRefinement();
}
// 3. Define the necessary finite element space on the mesh.
H1_FECollection fe_coll(1, mesh->Dimension());
FiniteElementSpace *fespace = new FiniteElementSpace(mesh, &fe_coll);
// 4. Construction Coefficients for the level set and the integrand.
FunctionCoefficient levelset(lvlset);
FunctionCoefficient u(integrand);
// 5. Define the necessary Integration rules on element 0.
IsoparametricTransformation Tr;
mesh->GetElementTransformation(0, &Tr);
SIntegrationRule* sir = new SIntegrationRule(order, levelset, 2, mesh);
CIntegrationRule* cir = NULL;
if (itype == IntegrationType::Volumetric1D
|| itype == IntegrationType::Volumetric2D
|| itype == IntegrationType::Volumetric3D)
{
cir = new CIntegrationRule(order, levelset, 2, mesh);
}
// 6. Define and assemble the linear forms on the finite element space.
LinearForm surface(fespace);
LinearForm volume(fespace);
surface.AddDomainIntegrator(new SurfaceLFIntegrator(u, levelset, sir));
surface.Assemble();
if (itype == IntegrationType::Volumetric1D
|| itype == IntegrationType::Volumetric2D
|| itype == IntegrationType::Volumetric3D)
{
volume.AddDomainIntegrator(new SubdomainLFIntegrator(u, levelset, cir));
volume.Assemble();
}
// 7. Print information, computed values and errors to the console.
int qorder = 0;
int nbasis = 2 * (order + 1) + (int)(order * (order + 1) / 2);
IntegrationRules irs(0, Quadrature1D::GaussLegendre);
IntegrationRule ir = irs.Get(Geometry::SQUARE, qorder);
for (; ir.GetNPoints() <= nbasis; qorder++)
{
ir = irs.Get(Geometry::SQUARE, qorder);
}
cout << "============================================" << endl;
cout << "Mesh size dx: ";
if (itype != IntegrationType::Volumetric1D)
{
cout << 3.2 / pow(2., (double)ref_levels) << endl;
}
else
{
cout << .25 / pow(2., (double)ref_levels) << endl;
}
if (itype == IntegrationType::Surface2D
|| itype == IntegrationType::Volumetric2D)
{
cout << "Number of div free basis functions: " << nbasis << endl;
cout << "Number of quadrature points: " << ir.GetNPoints() << endl;
}
cout << scientific << setprecision(2);
cout << "============================================" << endl;
cout << "Computed value of surface integral: " << surface.Sum() << endl;
cout << "True value of surface integral: " << Surface() << endl;
cout << "Absolut Error (Surface): ";
cout << abs(surface.Sum() - Surface()) << endl;
cout << "Relative Error (Surface): ";
cout << abs(surface.Sum() - Surface()) / Surface() << endl;
if (itype == IntegrationType::Volumetric1D
|| itype == IntegrationType::Volumetric2D
|| itype == IntegrationType::Volumetric3D)
{
cout << "--------------------------------------------" << endl;
cout << "Computed value of volume integral: " << volume.Sum() << endl;
cout << "True value of volume integral: " << Volume() << endl;
cout << "Absolut Error (Volume): ";
cout << abs(volume.Sum() - Volume()) << endl;
cout << "Relative Error (Volume): ";
cout << abs(volume.Sum() - Volume()) / Volume() << endl;
}
cout << "============================================" << endl;
// 8. Plot the level-set function on a high order finite element space.
if (visualization)
{
H1_FECollection fe_coll2(5, mesh->Dimension());
FiniteElementSpace fespace2(mesh, &fe_coll2);
FunctionCoefficient levelset_coeff(levelset);
GridFunction lgf(&fespace2);
lgf.ProjectCoefficient(levelset_coeff);
char vishost[] = "localhost";
int visport = 19916;
socketstream sol_sock(vishost, visport);
sol_sock.precision(8);
sol_sock << "solution\n" << *mesh << lgf << flush;
sol_sock << "keys pppppppppppppppppppppppppppcmmlRj\n";
sol_sock << "levellines " << 0. << " " << 0. << " " << 1 << "\n" << flush;
}
delete sir;
delete cir;
delete fespace;
delete mesh;
return EXIT_SUCCESS;
#endif //MFEM_USE_LAPACK
}
+23 -23
View File
@@ -3,28 +3,28 @@
//
// Compile with: make ex1
//
// Sample runs: ex1 -m ../../data/square-disc.mesh
// ex1 -m ../../data/star.mesh
// ex1 -m ../../data/star-mixed.mesh
// ex1 -m ../../data/escher.mesh
// ex1 -m ../../data/fichera.mesh
// ex1 -m ../../data/fichera-mixed.mesh
// ex1 -m ../../data/toroid-wedge.mesh
// ex1 -m ../../data/square-disc-p2.vtk -o 2
// ex1 -m ../../data/square-disc-p3.mesh -o 3
// ex1 -m ../../data/square-disc-nurbs.mesh -o -1
// ex1 -m ../../data/star-mixed-p2.mesh -o 2
// ex1 -m ../../data/disc-nurbs.mesh -o -1
// ex1 -m ../../data/pipe-nurbs.mesh -o -1
// ex1 -m ../../data/fichera-mixed-p2.mesh -o 2
// ex1 -m ../../data/star-surf.mesh
// ex1 -m ../../data/square-disc-surf.mesh
// ex1 -m ../../data/inline-segment.mesh
// ex1 -m ../../data/amr-quad.mesh
// ex1 -m ../../data/amr-hex.mesh
// ex1 -m ../../data/fichera-amr.mesh
// ex1 -m ../../data/mobius-strip.mesh
// ex1 -m ../../data/mobius-strip.mesh -o -1 -sc
// Sample runs: ex1 -m ../data/square-disc.mesh
// ex1 -m ../data/star.mesh
// ex1 -m ../data/star-mixed.mesh
// ex1 -m ../data/escher.mesh
// ex1 -m ../data/fichera.mesh
// ex1 -m ../data/fichera-mixed.mesh
// ex1 -m ../data/toroid-wedge.mesh
// ex1 -m ../data/square-disc-p2.vtk -o 2
// ex1 -m ../data/square-disc-p3.mesh -o 3
// ex1 -m ../data/square-disc-nurbs.mesh -o -1
// ex1 -m ../data/star-mixed-p2.mesh -o 2
// ex1 -m ../data/disc-nurbs.mesh -o -1
// ex1 -m ../data/pipe-nurbs.mesh -o -1
// ex1 -m ../data/fichera-mixed-p2.mesh -o 2
// ex1 -m ../data/star-surf.mesh
// ex1 -m ../data/square-disc-surf.mesh
// ex1 -m ../data/inline-segment.mesh
// ex1 -m ../data/amr-quad.mesh
// ex1 -m ../data/amr-hex.mesh
// ex1 -m ../data/fichera-amr.mesh
// ex1 -m ../data/mobius-strip.mesh
// ex1 -m ../data/mobius-strip.mesh -o -1 -sc
//
// Device sample runs:
// ex1 -pa -d cuda
@@ -32,7 +32,7 @@
// ex1 -pa -d occa-cuda
// ex1 -pa -d raja-omp
// ex1 -pa -d occa-omp
// ex1 -m ../../data/beam-hex.mesh -pa -d cuda
// ex1 -m ../data/beam-hex.mesh -pa -d cuda
//
// Description: This example code demonstrates the use of MFEM to define a
// simple finite element discretization of the Laplace problem
+6 -10
View File
@@ -22,19 +22,15 @@ MFEM_LIB_FILE = mfem_is_not_built
-include $(CONFIG_MK)
SEQ_EXAMPLES = ex0 ex1 ex2 ex3 ex4 ex5 ex6 ex7 ex8 ex9 ex10 ex14 ex15 ex16 \
ex17 ex18 ex19 ex20 ex21 ex22 ex23 ex24 ex25 ex26 ex27 ex28 ex29 ex30 \
ex31 ex33 ex34 ex36 ex37
ex17 ex18 ex19 ex20 ex21 ex22 ex23 ex24 ex25 ex26 ex27 ex28 ex29 ex30 \
ex31 ex33 ex34 ex36 ex37
PAR_EXAMPLES = ex0p ex1p ex2p ex3p ex4p ex5p ex6p ex7p ex8p ex9p ex10p ex11p \
ex12p ex13p ex14p ex15p ex16p ex17p ex18p ex19p ex20p ex21p ex22p ex24p \
ex25p ex26p ex27p ex28p ex29p ex30p ex31p ex32p ex33p ex34p ex35p ex36p \
ex37p
ex12p ex13p ex14p ex15p ex16p ex17p ex18p ex19p ex20p ex21p ex22p ex24p \
ex25p ex26p ex27p ex28p ex29p ex30p ex31p ex32p ex33p ex34p ex35p ex36p \
ex37p
SEQ_DEVICE_EXAMPLES = ex1 ex3 ex4 ex5 ex6 ex9 ex22 ex24 ex25 ex26 ex34
PAR_DEVICE_EXAMPLES = ex1p ex2p ex3p ex4p ex5p ex6p ex7p ex9p ex13p ex22p \
ex24p ex25p ex26p ex34p ex35p
ifeq ($(MFEM_USE_LAPACK),YES)
SEQ_EXAMPLES += ex38
endif
ex24p ex25p ex26p ex34p ex35p
ifeq ($(MFEM_USE_MPI),NO)
EXAMPLES = $(SEQ_EXAMPLES)
+2 -3
View File
@@ -273,13 +273,12 @@ int main(int argc, char *argv[])
#ifdef MFEM_USE_STRUMPACK
if (sp_solver)
{
STRUMPACKSolver * strumpack = new STRUMPACKSolver(MPI_COMM_WORLD, argc, argv);
STRUMPACKSolver * strumpack = new STRUMPACKSolver(argc, argv, MPI_COMM_WORLD);
strumpack->SetPrintFactorStatistics(true);
strumpack->SetPrintSolveStatistics(false);
strumpack->SetKrylovSolver(strumpack::KrylovSolver::DIRECT);
strumpack->SetReorderingStrategy(strumpack::ReorderingStrategy::METIS);
strumpack->SetMatching(strumpack::MatchingJob::NONE);
strumpack->SetCompression(strumpack::CompressionType::NONE);
strumpack->DisableMatching();
strumpack->SetOperator(*Arow);
strumpack->SetFromCommandLine();
precond = strumpack;
-246
View File
@@ -1,246 +0,0 @@
// MFEM Example 1 - Parallel Version
//
// Compile with: make stokes
//
// Sample runs:
#include "mfem.hpp"
#include <fstream>
#include <iostream>
using namespace std;
using namespace mfem;
void rhs_func(const Vector & x, Vector &f)
{
f.SetSize(x.Size());
f = 0.0;
}
void u0_func(const Vector & x, Vector &u0)
{
u0.SetSize(x.Size());
u0 = 0.0;
// u0[0] = -sin(M_PI * x[1]);
u0[0] = -x[1]*(1-x[1])*x[2]*(1-x[2]);
}
int main(int argc, char *argv[])
{
// 1. Initialize MPI and HYPRE.
Mpi::Init();
int num_procs = Mpi::WorldSize();
int myid = Mpi::WorldRank();
Hypre::Init();
// 2. Parse command-line options.
const char *mesh_file = "../data/inline-hex.mesh";
int sref = 0;
int pref = 0;
bool visualization = true;
OptionsParser args(argc, argv);
args.AddOption(&mesh_file, "-m", "--mesh",
"Mesh file to use.");
args.AddOption(&sref, "-sr", "--refinements-serial",
"Number of serial refinements");
args.AddOption(&pref, "-pr", "--refinements-parallel",
"Number of parallel refinements");
args.AddOption(&visualization, "-vis", "--visualization", "-no-vis",
"--no-visualization",
"Enable or disable GLVis visualization.");
args.Parse();
if (!args.Good())
{
if (myid == 0)
{
args.PrintUsage(cout);
}
return 1;
}
if (myid == 0)
{
args.PrintOptions(cout);
}
// Mesh mesh(mesh_file, 1, 1);
Mesh mesh = Mesh::MakeCartesian3D(8,1,1,mfem::Element::HEXAHEDRON,8.0,1.0,1.0);
int dim = mesh.Dimension();
for (int l = 0; l < sref; l++)
{
mesh.UniformRefinement();
}
ParMesh pmesh(MPI_COMM_WORLD, mesh);
mesh.Clear();
for (int l = 0; l < pref; l++)
{
pmesh.UniformRefinement();
}
FiniteElementCollection *ufec = new H1_FECollection(2,dim);
FiniteElementCollection *pfec = new H1_FECollection(1,dim);
ParFiniteElementSpace ufes(&pmesh, ufec,dim,mfem::Ordering::byVDIM);
ParFiniteElementSpace pfes(&pmesh, pfec);
Array<ParFiniteElementSpace *> pfespaces;
pfespaces.Append(&ufes);
pfespaces.Append(&pfes);
HYPRE_BigInt usize = ufes.GlobalTrueVSize();
HYPRE_BigInt psize = pfes.GlobalTrueVSize();
if (myid == 0)
{
cout << "Number of velocity dofs: " << usize << endl;
cout << "Number of pressure dofs: " << psize << endl;
}
ParGridFunction u_gf(&ufes); u_gf = 0.0;
ParGridFunction p_gf(&pfes); p_gf = 0.0;
VectorFunctionCoefficient u0_cf(dim, u0_func);
Array<int> ess_bdr_in(pmesh.bdr_attributes.Max()); ess_bdr_in = 0;
Array<int> ess_bdr(pmesh.bdr_attributes.Max()); ess_bdr = 1;
ess_bdr_in[2] = 1; // x = 1 plane
ess_bdr[2] = 0; // x = 1 plane
ess_bdr[4] = 0; // x = 0 plane
Vector vzero(dim); vzero = 0.0;
VectorConstantCoefficient zero_cf(vzero);
u_gf.ProjectBdrCoefficient(zero_cf,ess_bdr);
u_gf.ProjectBdrCoefficient(u0_cf,ess_bdr_in);
// essential dofs;
Array<int> ess_tdof_list;
Array<int> ess_tdof_listp;
if (pmesh.bdr_attributes.Size())
{
Array<int> essbdr(pmesh.bdr_attributes.Max());
essbdr = 1; essbdr[4] = 0;
ufes.GetEssentialTrueDofs(essbdr, ess_tdof_list);
essbdr = 0; essbdr[4] = 1;
pfes.GetEssentialTrueDofs(essbdr, ess_tdof_listp);
}
ParBilinearForm prec_pq(&pfes);
ConstantCoefficient one(1.0);
prec_pq.AddDomainIntegrator(new MassIntegrator(one));
prec_pq.Assemble();
HypreParMatrix Mpq;
prec_pq.FormSystemMatrix(ess_tdof_listp,Mpq);
for (int i = 0; i < ess_tdof_listp.Size(); i++)
{
ess_tdof_listp[i] += ufes.GetTrueVSize();
}
ess_tdof_list.Append(ess_tdof_listp);
// linear and bilinear forms
ParLinearForm b_v(&ufes);
VectorFunctionCoefficient rhs_cf(dim, rhs_func);
b_v.AddDomainIntegrator(new VectorDomainLFIntegrator(rhs_cf));
b_v.Assemble();
ParLinearForm b_q(&pfes);
b_q.Assemble();
ConstantCoefficient negone(-1.0);
// (∇ u, ∇ v)
ParBilinearForm a_uv(&ufes);
a_uv.AddDomainIntegrator(new VectorDiffusionIntegrator(one));
ParMixedBilinearForm a_pv(&pfes,&ufes);
a_pv.AddDomainIntegrator(new TransposeIntegrator(new VectorDivergenceIntegrator(
negone)));
ParMixedBilinearForm a_uq(&ufes,&pfes);
a_uq.AddDomainIntegrator(new VectorDivergenceIntegrator(negone));
ParBilinearForm a_pq(&pfes);
ConstantCoefficient zero(0.0);
a_pq.AddDomainIntegrator(new MassIntegrator(zero));
ParBlockForm bform(pfespaces);
bform.SetBlock(&a_uv,0,0);
bform.SetBlock(&a_pv,0,1);
bform.SetBlock(&a_uq,1,0);
bform.SetBlock(&a_pq,1,1);
Array<int> tdof_offsets(3);
tdof_offsets[0] = 0;
tdof_offsets[1] = ufes.TrueVSize();
tdof_offsets[2] = pfes.TrueVSize();
tdof_offsets.PartialSum();
Array<int> dof_offsets(3);
dof_offsets[0] = 0;
dof_offsets[1] = ufes.GetVSize();
dof_offsets[2] = pfes.GetVSize();
dof_offsets.PartialSum();
Vector b(dof_offsets.Last());
b.SetVector(b_v,0);
b.SetVector(b_q,dof_offsets[1]);
Vector x(dof_offsets.Last());
x.SetVector(u_gf,0);
x.SetVector(p_gf,dof_offsets[1]);
OperatorPtr Ah;
Vector B,X;
bform.Assemble();
bform.FormLinearSystem(ess_tdof_list,x, b, Ah, X, B);
BlockOperator * A = Ah.As<BlockOperator>();
BlockDiagonalPreconditioner prec(tdof_offsets);
HypreBoomerAMG amg_v((HypreParMatrix&)A->GetBlock(0,0));
amg_v.SetSystemsOptions(dim);
HypreBoomerAMG amg_p(Mpq);
prec.SetDiagonalBlock(0,&amg_v);
prec.SetDiagonalBlock(1,&amg_p);
// ((HypreParMatrix*)&A->GetBlock(0,0))->Print("A00.mat");
// // ((HypreParMatrix*)&A->GetBlock(0,1))->Print("A01.mat");
// ((HypreParMatrix*)&A->GetBlock(1,0))->Print("A10.mat");
// // ((HypreParMatrix*)&A->GetBlock(1,1))->Print("A11.mat");
// return 0;
MINRESSolver solver(MPI_COMM_WORLD);
solver.SetRelTol(1e-12);
solver.SetMaxIter(60);
solver.SetPrintLevel(1);
solver.SetPreconditioner(prec);
solver.SetOperator(*A);
solver.Mult(B, X);
BlockVector Xb(X.GetData(),tdof_offsets);
u_gf.SetFromTrueDofs(Xb.GetBlock(0));
p_gf.SetFromTrueDofs(Xb.GetBlock(1));
if (visualization)
{
char vishost[] = "localhost";
int visport = 19916;
socketstream sol_sock(vishost, visport);
sol_sock << "parallel " << num_procs << " " << myid << "\n";
sol_sock.precision(8);
sol_sock << "solution\n" << pmesh << u_gf << flush;
socketstream solp_sock(vishost, visport);
solp_sock << "parallel " << num_procs << " " << myid << "\n";
solp_sock.precision(8);
solp_sock << "solution\n" << pmesh << p_gf << flush;
}
delete ufec;
delete pfec;
return 0;
}
-260
View File
@@ -1,260 +0,0 @@
// MFEM Example 1 - Parallel Version
//
// Compile with: make stokes
//
// Sample runs:
#include "mfem.hpp"
#include <fstream>
#include <iostream>
using namespace std;
using namespace mfem;
void rhs_func(const Vector & x, Vector &f)
{
f.SetSize(x.Size());
f = 0.0;
}
void u0_func(const Vector & x, Vector &u0)
{
u0.SetSize(x.Size());
u0 = 0.0;
double r0 = 2.393;
u0[0] = -(r0*r0 - x[1]*x[1] - x[2]*x[2]);
// u0[0] = +1;
}
int main(int argc, char *argv[])
{
// 1. Initialize MPI and HYPRE.
Mpi::Init();
int num_procs = Mpi::WorldSize();
int myid = Mpi::WorldRank();
Hypre::Init();
// 2. Parse command-line options.
const char *mesh_file = "anu.msh";
int sref = 0;
int pref = 0;
bool visualization = true;
OptionsParser args(argc, argv);
args.AddOption(&mesh_file, "-m", "--mesh",
"Mesh file to use.");
args.AddOption(&sref, "-sr", "--refinements-serial",
"Number of serial refinements");
args.AddOption(&pref, "-pr", "--refinements-parallel",
"Number of parallel refinements");
args.AddOption(&visualization, "-vis", "--visualization", "-no-vis",
"--no-visualization",
"Enable or disable GLVis visualization.");
args.Parse();
if (!args.Good())
{
if (myid == 0)
{
args.PrintUsage(cout);
}
return 1;
}
if (myid == 0)
{
args.PrintOptions(cout);
}
Mesh mesh(mesh_file, 1, 1);
int dim = mesh.Dimension();
for (int l = 0; l < sref; l++)
{
mesh.UniformRefinement();
}
ParMesh pmesh(MPI_COMM_WORLD, mesh);
mesh.Clear();
for (int l = 0; l < pref; l++)
{
pmesh.UniformRefinement();
}
FiniteElementCollection *ufec = new H1_FECollection(2,dim);
FiniteElementCollection *pfec = new H1_FECollection(1,dim);
ParFiniteElementSpace ufes(&pmesh, ufec,dim,mfem::Ordering::byVDIM);
ParFiniteElementSpace pfes(&pmesh, pfec);
Array<ParFiniteElementSpace *> pfespaces;
pfespaces.Append(&ufes);
pfespaces.Append(&pfes);
HYPRE_BigInt usize = ufes.GlobalTrueVSize();
HYPRE_BigInt psize = pfes.GlobalTrueVSize();
if (myid == 0)
{
cout << "Number of velocity dofs: " << usize << endl;
cout << "Number of pressure dofs: " << psize << endl;
}
ParGridFunction u_gf(&ufes); u_gf = 0.0;
ParGridFunction p_gf(&pfes); p_gf = 0.0;
VectorFunctionCoefficient u0_cf(dim, u0_func);
Array<int> ess_bdr_in(pmesh.bdr_attributes.Max()); ess_bdr_in = 0;
Array<int> ess_bdr(pmesh.bdr_attributes.Max()); ess_bdr = 1;
ess_bdr_in[1] = 1; // inflow
ess_bdr[0] = 0; // rest of bdr (except the outflow)
Vector vzero(dim); vzero = 0.0;
VectorConstantCoefficient zero_cf(vzero);
u_gf.ProjectBdrCoefficient(zero_cf,ess_bdr);
u_gf.ProjectBdrCoefficient(u0_cf,ess_bdr_in);
// essential dofs;
Array<int> ess_tdof_list;
Array<int> ess_tdof_listp;
if (pmesh.bdr_attributes.Size())
{
Array<int> essbdr(pmesh.bdr_attributes.Max());
essbdr = 1; essbdr[2] = 0;
ufes.GetEssentialTrueDofs(essbdr, ess_tdof_list);
essbdr = 0; essbdr[2] = 1;
// pfes.GetEssentialTrueDofs(essbdr, ess_tdof_listp);
}
ConstantCoefficient one(1.0);
ParBilinearForm prec_pq(&pfes);
prec_pq.AddDomainIntegrator(new MassIntegrator(one));
prec_pq.Assemble();
HypreParMatrix Mpq;
prec_pq.FormSystemMatrix(ess_tdof_listp,Mpq);
for (int i = 0; i < ess_tdof_listp.Size(); i++)
{
ess_tdof_listp[i] += ufes.GetTrueVSize();
}
ess_tdof_list.Append(ess_tdof_listp);
// linear and bilinear forms
ParLinearForm b_v(&ufes);
VectorFunctionCoefficient rhs_cf(dim, rhs_func);
b_v.AddDomainIntegrator(new VectorDomainLFIntegrator(rhs_cf));
b_v.Assemble();
ParLinearForm b_q(&pfes);
b_q.Assemble();
ConstantCoefficient negone(-1.0);
// (∇ u, ∇ v)
ParBilinearForm a_uv(&ufes);
a_uv.AddDomainIntegrator(new VectorDiffusionIntegrator(one));
ParMixedBilinearForm a_pv(&pfes,&ufes);
a_pv.AddDomainIntegrator(new TransposeIntegrator(new VectorDivergenceIntegrator(
negone)));
ParMixedBilinearForm a_uq(&ufes,&pfes);
a_uq.AddDomainIntegrator(new VectorDivergenceIntegrator(negone));
ParBilinearForm a_pq(&pfes);
ParBlockForm bform(pfespaces);
bform.SetBlock(&a_uv,0,0);
bform.SetBlock(&a_pv,0,1);
bform.SetBlock(&a_uq,1,0);
bform.SetBlock(&a_pq,1,1);
Array<int> tdof_offsets(3);
tdof_offsets[0] = 0;
tdof_offsets[1] = ufes.TrueVSize();
tdof_offsets[2] = pfes.TrueVSize();
tdof_offsets.PartialSum();
Array<int> dof_offsets(3);
dof_offsets[0] = 0;
dof_offsets[1] = ufes.GetVSize();
dof_offsets[2] = pfes.GetVSize();
dof_offsets.PartialSum();
Vector b(dof_offsets.Last());
b.SetVector(b_v,0);
b.SetVector(b_q,dof_offsets[1]);
Vector x(dof_offsets.Last());
x.SetVector(u_gf,0);
x.SetVector(p_gf,dof_offsets[1]);
OperatorPtr Ah;
Vector B,X;
bform.Assemble();
bform.FormLinearSystem(ess_tdof_list,x, b, Ah, X, B);
BlockOperator * A = Ah.As<BlockOperator>();
BlockDiagonalPreconditioner prec(tdof_offsets);
HypreParMatrix A00 = (HypreParMatrix&)A->GetBlock(0,0);
HypreParMatrix A01 = (HypreParMatrix&)A->GetBlock(0,1);
HypreBoomerAMG amg_v(A00);
amg_v.SetSystemsOptions(dim);
prec.SetDiagonalBlock(0,&amg_v);
HypreParVector A00_diag(MPI_COMM_WORLD, A00.GetGlobalNumRows(),
A00.GetRowStarts());
A00.GetDiag(A00_diag);
HypreParMatrix S_tmp(A01);
S_tmp.InvScaleRows(A00_diag);
HypreParMatrix *S = ParMult(A01.Transpose(), &S_tmp, true);
HypreBoomerAMG amg_p(*S);
// HypreBoomerAMG amg_p(Mpq);
prec.SetDiagonalBlock(1,&amg_p);
MINRESSolver solver(MPI_COMM_WORLD);
solver.SetRelTol(1e-12);
solver.SetMaxIter(20000);
solver.SetPrintLevel(1);
solver.SetPreconditioner(prec);
solver.SetOperator(*A);
solver.Mult(B, X);
BlockVector Xb(X.GetData(),tdof_offsets);
u_gf.SetFromTrueDofs(Xb.GetBlock(0));
p_gf.SetFromTrueDofs(Xb.GetBlock(1));
ParaViewDataCollection * paraview_dc = nullptr;
bool paraview = true;
if (paraview)
{
paraview_dc = new ParaViewDataCollection(mesh_file, &pmesh);
paraview_dc->SetPrefixPath("ParaView");
paraview_dc->SetLevelsOfDetail(2);
paraview_dc->SetCycle(0);
paraview_dc->SetDataFormat(VTKFormat::BINARY);
paraview_dc->SetHighOrderOutput(true);
paraview_dc->SetTime(0.0); // set the time
paraview_dc->RegisterField("velocity",&u_gf);
paraview_dc->RegisterField("pressure",&p_gf);
paraview_dc->Save();
}
if (visualization)
{
char vishost[] = "localhost";
int visport = 19916;
socketstream sol_sock(vishost, visport);
sol_sock << "parallel " << num_procs << " " << myid << "\n";
sol_sock.precision(8);
sol_sock << "solution\n" << pmesh << u_gf << flush;
socketstream solp_sock(vishost, visport);
solp_sock << "parallel " << num_procs << " " << myid << "\n";
solp_sock.precision(8);
solp_sock << "solution\n" << pmesh << p_gf << flush;
}
delete ufec;
delete pfec;
return 0;
}
+5 -6
View File
@@ -77,7 +77,6 @@ set(SRCS
gridfunc.cpp
hybridization.cpp
intrules.cpp
intrules_cut.cpp
ceed/interface/basis.cpp
ceed/interface/restriction.cpp
ceed/interface/operator.cpp
@@ -97,6 +96,9 @@ set(SRCS
lor/lor_ads.cpp
lor/lor_ams.cpp
lor/lor_batched.cpp
lor/lor_h1.cpp
lor/lor_nd.cpp
lor/lor_rt.cpp
multigrid.cpp
nonlinearform.cpp
nonlinearform_ext.cpp
@@ -184,7 +186,6 @@ set(HDRS
gridfunc.hpp
hybridization.hpp
intrules.hpp
intrules_cut.hpp
ceed/interface/basis.hpp
ceed/interface/integrator.hpp
ceed/interface/interface.hpp
@@ -268,8 +269,7 @@ if (MFEM_USE_MPI)
pgridfunc.cpp
plinearform.cpp
pnonlinearform.cpp
prestriction.cpp
pblockform.cpp)
prestriction.cpp)
# If this list (HDRS -> HEADERS) is used for install, we probably want the
# headers added all the time.
list(APPEND HDRS
@@ -278,8 +278,7 @@ if (MFEM_USE_MPI)
pgridfunc.hpp
plinearform.hpp
pnonlinearform.hpp
prestriction.hpp
pblockform.hpp)
prestriction.hpp)
endif()
convert_filenames_to_full_paths(SRCS)
+42 -90
View File
@@ -101,7 +101,6 @@ BilinearForm::BilinearForm (FiniteElementSpace * f, BilinearForm * bf, int ps)
// Copy the pointers to the integrators
domain_integs = bf->domain_integs;
domain_integs_marker = bf->domain_integs_marker;
boundary_integs = bf->boundary_integs;
boundary_integs_marker = bf->boundary_integs_marker;
@@ -434,9 +433,6 @@ void BilinearForm::Assemble(int skip_zeros)
// Element-wise integration
for (int i = 0; i < fes -> GetNE(); i++)
{
// Set both doftrans (potentially needed to assemble the element
// matrix) and vdofs, which is also needed when the element matrices
// are pre-assembled.
doftrans = fes->GetElementVDofs(i, vdofs);
if (element_matrices)
{
@@ -445,8 +441,6 @@ void BilinearForm::Assemble(int skip_zeros)
else
{
const int elem_attr = fes->GetMesh()->GetAttribute(i);
eltrans = fes->GetElementTransformation(i);
elmat.SetSize(0);
for (int k = 0; k < domain_integs.Size(); k++)
{
@@ -454,8 +448,9 @@ void BilinearForm::Assemble(int skip_zeros)
(*(domain_integs_marker[k]))[elem_attr-1] == 1)
&& !domain_integs[k]->Patchwise())
{
domain_integs[k]->AssembleElementMatrix(*fes->GetFE(i),
*eltrans, elemmat);
const FiniteElement &fe = *fes->GetFE(i);
eltrans = fes->GetElementTransformation(i);
domain_integs[k]->AssembleElementMatrix(fe, *eltrans, elemmat);
if (elmat.Size() == 0)
{
elmat = elemmat;
@@ -1077,8 +1072,7 @@ void BilinearForm::EliminateEssentialBCFromDofs(
void BilinearForm::EliminateEssentialBCFromDofs (const Array<int> &ess_dofs,
DiagonalPolicy dpolicy)
{
MFEM_ASSERT(ess_dofs.Size() == height,
"incorrect dof Array size: " << ess_dofs.Size() << ' ' << height);
MFEM_ASSERT(ess_dofs.Size() == height, "incorrect dof Array size");
for (int i = 0; i < ess_dofs.Size(); i++)
if (ess_dofs[i] < 0)
@@ -1090,8 +1084,7 @@ void BilinearForm::EliminateEssentialBCFromDofs (const Array<int> &ess_dofs,
void BilinearForm::EliminateEssentialBCFromDofsDiag (const Array<int> &ess_dofs,
double value)
{
MFEM_ASSERT(ess_dofs.Size() == height,
"incorrect dof Array size: " << ess_dofs.Size() << ' ' << height);
MFEM_ASSERT(ess_dofs.Size() == height, "incorrect dof Array size");
for (int i = 0; i < ess_dofs.Size(); i++)
if (ess_dofs[i] < 0)
@@ -1229,14 +1222,11 @@ MixedBilinearForm::MixedBilinearForm (FiniteElementSpace *tr_fes,
// Copy the pointers to the integrators
domain_integs = mbf->domain_integs;
domain_integs_marker = mbf->domain_integs_marker;
boundary_integs = mbf->boundary_integs;
boundary_integs_marker = mbf->boundary_integs_marker;
trace_face_integs = mbf->trace_face_integs;
boundary_trace_face_integs = mbf->boundary_trace_face_integs;
boundary_integs_marker = mbf->boundary_integs_marker;
boundary_trace_face_integs_marker = mbf->boundary_trace_face_integs_marker;
assembly = AssemblyLevel::LEGACY;
@@ -1359,14 +1349,6 @@ void MixedBilinearForm::GetBlocks(Array2D<SparseMatrix *> &blocks) const
void MixedBilinearForm::AddDomainIntegrator (BilinearFormIntegrator * bfi)
{
domain_integs.Append (bfi);
domain_integs_marker.Append(NULL); // NULL marker means apply everywhere
}
void MixedBilinearForm::AddDomainIntegrator (BilinearFormIntegrator * bfi,
Array<int> &elem_marker)
{
domain_integs.Append (bfi);
domain_integs_marker.Append(&elem_marker);
}
void MixedBilinearForm::AddBoundaryIntegrator (BilinearFormIntegrator * bfi)
@@ -1401,7 +1383,7 @@ void MixedBilinearForm::AddBdrTraceFaceIntegrator(BilinearFormIntegrator *bfi,
boundary_trace_face_integs_marker.Append(&bdr_marker);
}
void MixedBilinearForm::Assemble(int skip_zeros)
void MixedBilinearForm::Assemble (int skip_zeros)
{
if (ext)
{
@@ -1423,20 +1405,8 @@ void MixedBilinearForm::Assemble(int skip_zeros)
if (domain_integs.Size())
{
for (int k = 0; k < domain_integs.Size(); k++)
{
if (domain_integs_marker[k] != NULL)
{
MFEM_VERIFY(domain_integs_marker[k]->Size() ==
(mesh->attributes.Size() ? mesh->attributes.Max() : 0),
"invalid element marker for domain integrator #"
<< k << ", counting from zero");
}
}
for (int i = 0; i < test_fes -> GetNE(); i++)
{
const int elem_attr = mesh->GetAttribute(i);
dom_dof_trans = trial_fes -> GetElementVDofs (i, trial_vdofs);
ran_dof_trans = test_fes -> GetElementVDofs (i, test_vdofs);
eltrans = test_fes -> GetElementTransformation (i);
@@ -1445,14 +1415,10 @@ void MixedBilinearForm::Assemble(int skip_zeros)
elmat = 0.0;
for (int k = 0; k < domain_integs.Size(); k++)
{
if (domain_integs_marker[k] == NULL ||
(*(domain_integs_marker[k]))[elem_attr-1] == 1)
{
domain_integs[k] -> AssembleElementMatrix2 (*trial_fes -> GetFE(i),
*test_fes -> GetFE(i),
*eltrans, elemmat);
elmat += elemmat;
}
domain_integs[k] -> AssembleElementMatrix2 (*trial_fes -> GetFE(i),
*test_fes -> GetFE(i),
*eltrans, elemmat);
elmat += elemmat;
}
if (ran_dof_trans || dom_dof_trans)
{
@@ -1975,56 +1941,41 @@ void DiscreteLinearOperator::Assemble(int skip_zeros)
return;
}
ElementTransformation *eltrans;
Array<int> dom_vdofs, ran_vdofs;
ElementTransformation *T;
DofTransformation * dom_dof_trans;
DofTransformation * ran_dof_trans;
DenseMatrix elmat;
Mesh *mesh = test_fes->GetMesh();
const FiniteElement *dom_fe, *ran_fe;
DenseMatrix totelmat, elmat;
if (mat == NULL)
{
mat = new SparseMatrix(height, width);
}
if (domain_integs.Size())
if (domain_integs.Size() > 0)
{
for (int k = 0; k < domain_integs.Size(); k++)
{
if (domain_integs_marker[k] != NULL)
{
MFEM_VERIFY(domain_integs_marker[k]->Size() ==
(mesh->attributes.Size() ? mesh->attributes.Max() : 0),
"invalid element marker for domain integrator #"
<< k << ", counting from zero");
}
}
for (int i = 0; i < test_fes->GetNE(); i++)
{
const int elem_attr = mesh->GetAttribute(i);
dom_dof_trans = trial_fes->GetElementVDofs(i, trial_vdofs);
ran_dof_trans = test_fes->GetElementVDofs(i, test_vdofs);
eltrans = test_fes->GetElementTransformation(i);
dom_dof_trans = trial_fes->GetElementVDofs(i, dom_vdofs);
ran_dof_trans = test_fes->GetElementVDofs(i, ran_vdofs);
T = test_fes->GetElementTransformation(i);
dom_fe = trial_fes->GetFE(i);
ran_fe = test_fes->GetFE(i);
elmat.SetSize(test_vdofs.Size(), trial_vdofs.Size());
elmat = 0.0;
for (int k = 0; k < domain_integs.Size(); k++)
domain_integs[0]->AssembleElementMatrix2(*dom_fe, *ran_fe, *T,
totelmat);
for (int j = 1; j < domain_integs.Size(); j++)
{
if (domain_integs_marker[k] == NULL ||
(*(domain_integs_marker[k]))[elem_attr-1] == 1)
{
domain_integs[k]->AssembleElementMatrix2(*trial_fes->GetFE(i),
*test_fes->GetFE(i),
*eltrans, elemmat);
elmat += elemmat;
}
domain_integs[j]->AssembleElementMatrix2(*dom_fe, *ran_fe, *T,
elmat);
totelmat += elmat;
}
if (ran_dof_trans || dom_dof_trans)
{
TransformPrimal(ran_dof_trans, dom_dof_trans, elemmat);
TransformPrimal(ran_dof_trans, dom_dof_trans, totelmat);
}
mat->SetSubMatrix(test_vdofs, trial_vdofs, elemmat, skip_zeros);
mat->SetSubMatrix(ran_vdofs, dom_vdofs, totelmat, skip_zeros);
}
}
@@ -2033,20 +1984,21 @@ void DiscreteLinearOperator::Assemble(int skip_zeros)
const int nfaces = test_fes->GetMesh()->GetNumFaces();
for (int i = 0; i < nfaces; i++)
{
trial_fes->GetFaceVDofs(i, trial_vdofs);
test_fes->GetFaceVDofs(i, test_vdofs);
eltrans = test_fes->GetMesh()->GetFaceTransformation(i);
trial_fes->GetFaceVDofs(i, dom_vdofs);
test_fes->GetFaceVDofs(i, ran_vdofs);
T = test_fes->GetMesh()->GetFaceTransformation(i);
dom_fe = trial_fes->GetFaceElement(i);
ran_fe = test_fes->GetFaceElement(i);
elmat.SetSize(test_vdofs.Size(), trial_vdofs.Size());
elmat = 0.0;
for (int k = 0; k < trace_face_integs.Size(); k++)
trace_face_integs[0]->AssembleElementMatrix2(*dom_fe, *ran_fe, *T,
totelmat);
for (int j = 1; j < trace_face_integs.Size(); j++)
{
trace_face_integs[k]->AssembleElementMatrix2(*trial_fes->GetFaceElement(i),
*test_fes->GetFaceElement(i),
*eltrans, elemmat);
elmat += elemmat;
trace_face_integs[j]->AssembleElementMatrix2(*dom_fe, *ran_fe, *T,
elmat);
totelmat += elmat;
}
mat->SetSubMatrix(test_vdofs, trial_vdofs, elmat, skip_zeros);
mat->SetSubMatrix(ran_vdofs, dom_vdofs, totelmat, skip_zeros);
}
}
}
+7 -22
View File
@@ -100,7 +100,7 @@ protected:
/// Includes all by default.
/// 0 - ignore attribute
/// 1 - include attribute
Array<Array<int>*> domain_integs_marker; ///< Entries are not owned.
Array<Array<int>*> domain_integs_marker;
/// Set of Boundary Integrators to be applied.
Array<BilinearFormIntegrator*> boundary_integs;
@@ -722,13 +722,10 @@ protected:
/// Domain integrators.
Array<BilinearFormIntegrator*> domain_integs;
/// Entries are not owned.
Array<Array<int>*> domain_integs_marker;
/// Boundary integrators.
Array<BilinearFormIntegrator*> boundary_integs;
/// Entries are not owned.
Array<Array<int>*> boundary_integs_marker;
Array<Array<int>*> boundary_integs_marker; ///< Entries are not owned.
/// Trace face (skeleton) integrators.
Array<BilinearFormIntegrator*> trace_face_integs;
@@ -808,16 +805,12 @@ public:
/// Adds a domain integrator. Assumes ownership of @a bfi.
void AddDomainIntegrator(BilinearFormIntegrator *bfi);
/// Adds a domain integrator. Assumes ownership of @a bfi.
void AddDomainIntegrator(BilinearFormIntegrator *bfi,
Array<int> &elem_marker);
/// Adds a boundary integrator. Assumes ownership of @a bfi.
void AddBoundaryIntegrator(BilinearFormIntegrator *bfi);
/// Adds a boundary integrator. Assumes ownership of @a bfi.
void AddBoundaryIntegrator(BilinearFormIntegrator * bfi,
Array<int> &bdr_marker);
void AddBoundaryIntegrator (BilinearFormIntegrator * bfi,
Array<int> &bdr_marker);
/** @brief Add a trace face integrator. Assumes ownership of @a bfi.
@@ -827,18 +820,14 @@ public:
void AddTraceFaceIntegrator(BilinearFormIntegrator *bfi);
/// Adds a boundary trace face integrator. Assumes ownership of @a bfi.
void AddBdrTraceFaceIntegrator(BilinearFormIntegrator * bfi);
void AddBdrTraceFaceIntegrator (BilinearFormIntegrator * bfi);
/// Adds a boundary trace face integrator. Assumes ownership of @a bfi.
void AddBdrTraceFaceIntegrator(BilinearFormIntegrator * bfi,
Array<int> &bdr_marker);
void AddBdrTraceFaceIntegrator (BilinearFormIntegrator * bfi,
Array<int> &bdr_marker);
/// Access all integrators added with AddDomainIntegrator().
Array<BilinearFormIntegrator*> *GetDBFI() { return &domain_integs; }
/** @brief Access all domain markers added with AddDomainIntegrator().
If no marker was specified when the integrator was added, the
corresponding pointer (to Array<int>) will be NULL. */
Array<Array<int>*> *GetDBFI_Marker() { return &domain_integs_marker; }
/// Access all integrators added with AddBoundaryIntegrator().
Array<BilinearFormIntegrator*> *GetBBFI() { return &boundary_integs; }
@@ -1076,9 +1065,6 @@ public:
/// Adds a domain interpolator. Assumes ownership of @a di.
void AddDomainInterpolator(DiscreteInterpolator *di)
{ AddDomainIntegrator(di); }
void AddDomainInterpolator(DiscreteInterpolator *di,
Array<int> &elem_marker)
{ AddDomainIntegrator(di, elem_marker); }
/// Adds a trace face interpolator. Assumes ownership of @a di.
void AddTraceFaceInterpolator(DiscreteInterpolator *di)
@@ -1086,7 +1072,6 @@ public:
/// Access all interpolators added with AddDomainInterpolator().
Array<BilinearFormIntegrator*> *GetDI() { return &domain_integs; }
Array<Array<int>*> *GetDI_Marker() { return &domain_integs_marker; }
/// Set the desired assembly level. The default is AssemblyLevel::FULL.
/** This method must be called before assembly. */
+1 -1
View File
@@ -303,7 +303,7 @@ void PABilinearFormExtension::SetupRestrictionOperators(const L2FaceValues m)
std::unordered_map<int,int> f_to_be;
for (int i = 0; i < mesh.GetNBE(); ++i)
{
const int f = mesh.GetBdrElementFaceIndex(i);
const int f = mesh.GetBdrElementEdgeIndex(i);
f_to_be[f] = i;
}
const int nf_bdr = trial_fes->GetNFbyType(FaceType::Boundary);
+3 -4
View File
@@ -1340,11 +1340,10 @@ void MassIntegrator::AssembleElementMatrix2(
for (int i = 0; i < ir->GetNPoints(); i++)
{
const IntegrationPoint &ip = ir->IntPoint(i);
trial_fe.CalcShape(ip, shape);
test_fe.CalcShape(ip, te_shape);
Trans.SetIntPoint (&ip);
trial_fe.CalcPhysShape(Trans, shape);
test_fe.CalcPhysShape(Trans, te_shape);
w = Trans.Weight() * ip.weight;
if (Q)
{
+215 -225
View File
@@ -64,7 +64,7 @@ public:
/// Assemble diagonal and add it to Vector @a diag.
virtual void AssembleDiagonalPA(Vector &diag);
/// Assemble diagonal of \f$ADA^{\mathrm{T}}\f$ (\f$A\f$ is this integrator) and add it to @a diag.
/// Assemble diagonal of ADA^T (A is this integrator) and add it to @a diag.
virtual void AssembleDiagonalPA_ADAt(const Vector &D, Vector &diag);
/// Method for partially assembled action.
@@ -137,8 +137,8 @@ public:
DenseMatrix &elmat);
/** Compute the local matrix representation of a bilinear form
\f$a(u,v)\f$ defined on different trial (given by \f$u\f$) and test
(given by \f$v\f$) spaces. The rows in the local matrix correspond
a(u,v) defined on different trial (given by u) and test
(given by v) spaces. The rows in the local matrix correspond
to the test dofs and the columns -- to the trial dofs. */
virtual void AssembleElementMatrix2(const FiniteElement &trial_fe,
const FiniteElement &test_fe,
@@ -706,9 +706,9 @@ private:
};
/** Class for integrating the bilinear form \f$a(u,v) := (Q u, v)\f$ in either 1D, 2D,
or 3D and where \f$Q\f$ is an optional scalar coefficient, \f$u\f$ and \f$v\f$ are each in \f$H^1\f$
or \f$L_2\f$. */
/** Class for integrating the bilinear form a(u,v) := (Q u, v) in either 1D, 2D,
or 3D and where Q is an optional scalar coefficient, u and v are each in H1
or L2. */
class MixedScalarMassIntegrator : public MixedScalarIntegrator
{
public:
@@ -717,9 +717,9 @@ public:
: MixedScalarIntegrator(q) { same_calc_shape = true; }
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} u, v)\f$ in either 2D, or
3D and where \f$\vec{V}\f$ is a vector coefficient, \f$u\f$ is in \f$H^1\f$ or \f$L_2\f$ and \f$v\f$ is in \f$H\f$(curl)
or \f$H\f$(div). */
/** Class for integrating the bilinear form a(u,v) := (Q u, v) in either 2D, or
3D and where Q is a vector coefficient, u is in H1 or L2 and v is in H(Curl)
or H(Div). */
class MixedVectorProductIntegrator : public MixedScalarVectorIntegrator
{
public:
@@ -727,8 +727,8 @@ public:
: MixedScalarVectorIntegrator(vq) {}
};
/** Class for integrating the bilinear form \f$a(u,v) := (Q \nabla u, v)\f$ in 1D where Q
is an optional scalar coefficient, \f$u\f$ is in \f$H^1\f$, and \f$v\f$ is in \f$L_2\f$. */
/** Class for integrating the bilinear form a(u,v) := (Q D u, v) in 1D where Q
is an optional scalar coefficient, u is in H1, and v is in L2. */
class MixedScalarDerivativeIntegrator : public MixedScalarIntegrator
{
public:
@@ -762,8 +762,8 @@ protected:
}
};
/** Class for integrating the bilinear form \f$a(u,v) := -(Q u, \nabla v)\f$ in 1D where \f$Q\f$
is an optional scalar coefficient, \f$u\f$ is in \f$L_2\f$, and \f$v\f$ is in \f$H^1\f$. */
/** Class for integrating the bilinear form a(u,v) := -(Q u, D v) in 1D where Q
is an optional scalar coefficient, u is in L2, and v is in H1. */
class MixedScalarWeakDerivativeIntegrator : public MixedScalarIntegrator
{
public:
@@ -799,8 +799,8 @@ protected:
}
};
/** Class for integrating the bilinear form \f$a(u,v) := (Q \nabla \cdot u, v)\f$ in either 2D
or 3D where \f$Q\f$ is an optional scalar coefficient, \f$u\f$ is in \f$H\f$(div), and \f$v\f$ is a
/** Class for integrating the bilinear form a(u,v) := (Q div u, v) in either 2D
or 3D where Q is an optional scalar coefficient, u is in H(Div), and v is a
scalar field. */
class MixedScalarDivergenceIntegrator : public MixedScalarIntegrator
{
@@ -821,7 +821,7 @@ protected:
inline virtual const char * FiniteElementTypeFailureMessage() const
{
return "MixedScalarDivergenceIntegrator: "
"Trial must be \f$H\f$(div) and the test space must be a "
"Trial must be H(Div) and the test space must be a "
"scalar field";
}
@@ -836,8 +836,9 @@ protected:
{ trial_fe.CalcPhysDivShape(Trans, shape); }
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} \nabla \cdot u, v)\f$ in either 2D
or 3D where \f$\vec{V}\f$ is a vector coefficient, \f$u\f$ is in \f$H\f$(div), and \f$v\f$ is in \f$H\f$(div). */
/** Class for integrating the bilinear form a(u,v) := (V div u, v) in either 2D
or 3D where V is a vector coefficient, u is in H(Div), and v is a vector
field. */
class MixedVectorDivergenceIntegrator : public MixedScalarVectorIntegrator
{
public:
@@ -873,9 +874,9 @@ protected:
{ scalar_fe.CalcPhysDivShape(Trans, shape); }
};
/** Class for integrating the bilinear form \f$a(u,v) := -(Q u, \nabla \cdot v)\f$ in either 2D
or 3D where \f$Q\f$ is an optional scalar coefficient, \f$u\f$ is in \f$L_2\f$ or \f$H^1\f$, and \f$v\f$ is
in \f$H\f$(div). */
/** Class for integrating the bilinear form a(u,v) := -(Q u, div v) in either 2D
or 3D where Q is an optional scalar coefficient, u is in L2 or H1, and v is
in H(Div). */
class MixedScalarWeakGradientIntegrator : public MixedScalarIntegrator
{
public:
@@ -913,9 +914,9 @@ protected:
}
};
/** Class for integrating the bilinear form \f$a(u,v) := (Q \mathrm{curl}(u), v)\f$ in 2D where
\f$Q\f$ is an optional scalar coefficient, \f$u\f$ is in \f$H\f$(curl), and \f$v\f$ is in \f$L_2\f$ or
\f$H^1\f$. */
/** Class for integrating the bilinear form a(u,v) := (Q curl u, v) in 2D where
Q is an optional scalar coefficient, u is in H(Curl), and v is in L2 or
H1. */
class MixedScalarCurlIntegrator : public MixedScalarIntegrator
{
public:
@@ -967,9 +968,9 @@ protected:
int dim, ne, dofs1D, quad1D, dofs1Dtest;
};
/** Class for integrating the bilinear form \f$a(u,v) := (Q u, \mathrm{curl}(v))\f$ in 2D where
\f$Q\f$ is an optional scalar coefficient, \f$u\f$ is in \f$L_2\f$ or \f$H^1\f$, and \f$v\f$ is in
\f$H\f$(curl). Partial assembly (PA) is supported but could be further optimized
/** Class for integrating the bilinear form a(u,v) := (Q u, curl v) in 2D where
Q is an optional scalar coefficient, u is in L2 or H1, and v is in
H(Curl). Partial assembly (PA) is supported but could be further optimized
by using more efficient threading and shared memory.
*/
class MixedScalarWeakCurlIntegrator : public MixedScalarIntegrator
@@ -1005,9 +1006,9 @@ protected:
}
};
/** Class for integrating the bilinear form \f$a(u,v) := (Q u, v)\f$ in either 2D or
3D and where \f$Q\f$ is an optional coefficient (of type scalar, matrix, or
diagonal matrix) \f$u\f$ and \f$v\f$ are each in \f$H\f$(curl) or \f$H\f$(div). */
/** Class for integrating the bilinear form a(u,v) := (Q u, v) in either 2D or
3D and where Q is an optional coefficient (of type scalar, matrix, or
diagonal matrix) u and v are each in H(Curl) or H(Div). */
class MixedVectorMassIntegrator : public MixedVectorIntegrator
{
public:
@@ -1020,8 +1021,8 @@ public:
: MixedVectorIntegrator(mq) { same_calc_shape = true; }
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} \times u, v)\f$ in 3D and where
\f$\vec{V}\f$ is a vector coefficient \f$u\f$ and \f$v\f$ are each in \f$H\f$(curl) or \f$H\f$(div). */
/** Class for integrating the bilinear form a(u,v) := (V x u, v) in 3D and where
V is a vector coefficient u and v are each in H(Curl) or H(Div). */
class MixedCrossProductIntegrator : public MixedVectorIntegrator
{
public:
@@ -1029,9 +1030,9 @@ public:
: MixedVectorIntegrator(vq, false) { same_calc_shape = true; }
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} \cdot u, v)\f$ in 2D or 3D and
where \f$\vec{V}\f$ is a vector coefficient \f$u\f$ is in \f$H\f$(curl) or \f$H\f$(div) and \f$v\f$ is in \f$H^1\f$ or
\f$L_2\f$. */
/** Class for integrating the bilinear form a(u,v) := (V . u, v) in 2D or 3D and
where V is a vector coefficient u is in H(Curl) or H(Div) and v is in H1 or
L2. */
class MixedDotProductIntegrator : public MixedScalarVectorIntegrator
{
public:
@@ -1054,9 +1055,9 @@ public:
}
};
/** Class for integrating the bilinear form \f$a(u,v) := (-\vec{V} \cdot u, \nabla \cdot v)\f$ in 2D or
3D and where \f$\vec{V}\f$ is a vector coefficient \f$u\f$ is in \f$H\f$(curl) or \f$H\f$(div) and \f$v\f$ is in
\f$H\f$(div). */
/** Class for integrating the bilinear form a(u,v) := (-V . u, Div v) in 2D or
3D and where V is a vector coefficient u is in H(Curl) or H(Div) and v is in
RT. */
class MixedWeakGradDotIntegrator : public MixedScalarVectorIntegrator
{
public:
@@ -1092,8 +1093,8 @@ public:
{ scalar_fe.CalcPhysDivShape(Trans, shape); shape *= -1.0; }
};
/** Class for integrating the bilinear form \f$a(u,v) := (v \vec{V} \times u, \nabla v)\f$ in 3D and
where \f$\vec{V}\f$ is a vector coefficient \f$u\f$ is in \f$H\f$(curl) or \f$H\f$(div) and \f$v\f$ is in \f$H^1\f$. */
/** Class for integrating the bilinear form a(u,v) := (V x u, Grad v) in 3D and
where V is a vector coefficient u is in H(Curl) or H(Div) and v is in H1. */
class MixedWeakDivCrossIntegrator : public MixedVectorIntegrator
{
public:
@@ -1126,9 +1127,9 @@ public:
{ test_fe.CalcPhysDShape(Trans, shape); shape *= -1.0; }
};
/** Class for integrating the bilinear form \f$a(u,v) := (Q \nabla u, \nabla v)\f$ in 3D
or in 2D and where \f$Q\f$ is a scalar or matrix coefficient \f$u\f$ and \f$v\f$ are both in
\f$H^1\f$. */
/** Class for integrating the bilinear form a(u,v) := (Q Grad u, Grad v) in 3D
or in 2D and where Q is a scalar or matrix coefficient u and v are both in
H1. */
class MixedGradGradIntegrator : public MixedVectorIntegrator
{
public:
@@ -1184,8 +1185,8 @@ public:
{ test_fe.CalcPhysDShape(Trans, shape); }
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} \times \nabla u, \nabla v)\f$ in 3D
or in 2D and where \f$\vec{V}\f$ is a vector coefficient \f$u\f$ and \f$v\f$ are both in \f$H^1\f$. */
/** Class for integrating the bilinear form a(u,v) := (V x Grad u, Grad v) in 3D
or in 2D and where V is a vector coefficient u and v are both in H1. */
class MixedCrossGradGradIntegrator : public MixedVectorIntegrator
{
public:
@@ -1226,9 +1227,9 @@ public:
{ test_fe.CalcPhysDShape(Trans, shape); }
};
/** Class for integrating the bilinear form \f$a(u,v) := (Q \mathrm{curl}(u), \mathrm{curl}(v))\f$ in 3D
and where \f$Q\f$ is a scalar or matrix coefficient \f$u\f$ and \f$v\f$ are both in
\f$H\f$(curl). */
/** Class for integrating the bilinear form a(u,v) := (Q Curl u, Curl v) in 3D
and where Q is a scalar or matrix coefficient u and v are both in
H(Curl). */
class MixedCurlCurlIntegrator : public MixedVectorIntegrator
{
public:
@@ -1275,8 +1276,8 @@ public:
{ test_fe.CalcPhysCurlShape(Trans, shape); }
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} \times \mathrm{curl}(u), \mathrm{curl}(v))\f$ in 3D
and where \f$\vec{V}\f$ is a vector coefficient \f$u\f$ and \f$v\f$ are both in \f$H\f$(curl). */
/** Class for integrating the bilinear form a(u,v) := (V x Curl u, Curl v) in 3D
and where V is a vector coefficient u and v are both in H(Curl). */
class MixedCrossCurlCurlIntegrator : public MixedVectorIntegrator
{
public:
@@ -1319,8 +1320,8 @@ public:
{ test_fe.CalcPhysCurlShape(Trans, shape); }
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} \times \mathrm{curl}(u), \nabla \cdot v)\f$ in 3D
and where \f$\vec{V}\f$ is a vector coefficient \f$u\f$ is in \f$H\f$(curl) and \f$v\f$ is in \f$H^1\f$. */
/** Class for integrating the bilinear form a(u,v) := (V x Curl u, Grad v) in 3D
and where V is a vector coefficient u is in H(Curl) and v is in H1. */
class MixedCrossCurlGradIntegrator : public MixedVectorIntegrator
{
public:
@@ -1362,8 +1363,8 @@ public:
{ test_fe.CalcPhysDShape(Trans, shape); }
};
/** Class for integrating the bilinear form \f$a(u,v) := (v \times \nabla \cdot u, \mathrm{curl}(v))\f$ in 3D
and where \f$v\f$ is a scalar coefficient \f$u\f$ is in \f$H^1\f$ and \f$v\f$ is in \f$H\f$(curl). */
/** Class for integrating the bilinear form a(u,v) := (V x Grad u, Curl v) in 3D
and where V is a scalar coefficient u is in H1 and v is in H(Curl). */
class MixedCrossGradCurlIntegrator : public MixedVectorIntegrator
{
public:
@@ -1405,9 +1406,9 @@ public:
{ test_fe.CalcPhysCurlShape(Trans, shape); }
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} \times u, \mathrm{curl}(v))\f$ in 3D and
where \f$\vec{V}\f$ is a vector coefficient \f$u\f$ is in \f$H\f$(curl) or \f$H\f$(div) and \f$v\f$ is in
\f$H\f$(curl). */
/** Class for integrating the bilinear form a(u,v) := (V x u, Curl v) in 3D and
where V is a vector coefficient u is in H(Curl) or H(Div) and v is in
H(Curl). */
class MixedWeakCurlCrossIntegrator : public MixedVectorIntegrator
{
public:
@@ -1440,9 +1441,9 @@ public:
{ test_fe.CalcPhysCurlShape(Trans, shape); }
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} \times u, \mathrm{curl}(v))\f$ in 2D and
where \f$\vec{V}\f$ is a vector coefficient \f$u\f$ is in \f$H\f$(curl) or \f$H\f$(div) and \f$v\f$ is in
\f$H\f$(curl). */
/** Class for integrating the bilinear form a(u,v) := (V x u, Curl v) in 2D and
where V is a vector coefficient u is in H(Curl) or H(Div) and v is in
H(Curl). */
class MixedScalarWeakCurlCrossIntegrator : public MixedScalarVectorIntegrator
{
public:
@@ -1475,9 +1476,9 @@ public:
}
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} \times \nabla \cdot u, v)\f$ in 3D or
in 2D and where \f$\vec{V}\f$ is a vector coefficient \f$u\f$ is in \f$H^1\f$ and \f$v\f$ is in \f$H\f$(curl) or
\f$H\f$(div). */
/** Class for integrating the bilinear form a(u,v) := (V x Grad u, v) in 3D or
in 2D and where V is a vector coefficient u is in H1 and v is in H(Curl) or
H(Div). */
class MixedCrossGradIntegrator : public MixedVectorIntegrator
{
public:
@@ -1515,9 +1516,9 @@ public:
{ test_fe.CalcVShape(Trans, shape); }
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} \times \mathrm{curl}(u), v)\f$ in 3D and
where \f$\vec{V}\f$ is a vector coefficient \f$u\f$ is in \f$H\f$(curl) and \f$v\f$ is in \f$H\f$(curl) or
\f$H\f$(div). */
/** Class for integrating the bilinear form a(u,v) := (V x Curl u, v) in 3D and
where V is a vector coefficient u is in H(Curl) and v is in H(Curl) or
H(Div). */
class MixedCrossCurlIntegrator : public MixedVectorIntegrator
{
public:
@@ -1550,9 +1551,9 @@ public:
{ trial_fe.CalcPhysCurlShape(Trans, shape); }
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} \times \mathrm{curl}(u), v)\f$ in 2D and
where \f$\vec{V}\f$ is a vector coefficient \f$u\f$ is in \f$H\f$(curl) and \f$v\f$ is in \f$H\f$(curl) or
\f$H\f$(div). */
/** Class for integrating the bilinear form a(u,v) := (V x Curl u, v) in 2D and
where V is a vector coefficient u is in H(Curl) and v is in H(Curl) or
H(Div). */
class MixedScalarCrossCurlIntegrator : public MixedScalarVectorIntegrator
{
public:
@@ -1585,8 +1586,8 @@ public:
}
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} \times \nabla \cdot u, v)\f$ in 2D and
where \f$\vec{V}\f$ is a vector coefficient \f$u\f$ is in \f$H^1\f$ and \f$v\f$ is in \f$H^1\f$ or \f$L_2\f$. */
/** Class for integrating the bilinear form a(u,v) := (V x Grad u, v) in 2D and
where V is a vector coefficient u is in H1 and v is in H1 or L2. */
class MixedScalarCrossGradIntegrator : public MixedScalarVectorIntegrator
{
public:
@@ -1619,8 +1620,8 @@ public:
{ vector_fe.CalcPhysDShape(Trans, shape); }
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} \times u, v)\f$ in 2D and where
\f$\vec{V}\f$ is a vector coefficient \f$u\f$ is in \f$H\f$(curl) or \f$H\f$(div) and \f$v\f$ is in \f$H^1\f$ or \f$L_2\f$. */
/** Class for integrating the bilinear form a(u,v) := (V x u, v) in 2D and where
V is a vector coefficient u is in ND or RT and v is in H1 or L2. */
class MixedScalarCrossProductIntegrator : public MixedScalarVectorIntegrator
{
public:
@@ -1644,11 +1645,8 @@ public:
}
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} \times u \hat{z}, v)\f$ in 2D and
where \f$\vec{V}\f$ is a vector coefficient \f$u\f$ is in \f$H^1\f$ or \f$L_2\f$ and \f$v\f$ is in \f$H\f$(curl) or \f$H\f$(div).
\todo Documentation what \f$\hat{z}\f$ is (also missing in https://mfem.org/bilininteg/).
*/
/** Class for integrating the bilinear form a(u,v) := (V x z u, v) in 2D and
where V is a vector coefficient u is in H1 or L2 and v is in ND or RT. */
class MixedScalarWeakCrossProductIntegrator : public MixedScalarVectorIntegrator
{
public:
@@ -1677,8 +1675,8 @@ public:
{ scalar_fe.CalcPhysShape(Trans, shape); shape *= -1.0; }
};
/** Class for integrating the bilinear form \f$a(u,v) := (\vec{V} \cdot \nabla u, v)\f$ in 2D or
3D and where \f$\vec{V}\f$ is a vector coefficient, \f$u\f$ is in \f$H^1\f$ and \f$v\f$ is in \f$H^1\f$ or \f$L_2\f$. */
/** Class for integrating the bilinear form a(u,v) := (V . Grad u, v) in 2D or
3D and where V is a vector coefficient, u is in H1 and v is in H1 or L2. */
class MixedDirectionalDerivativeIntegrator : public MixedScalarVectorIntegrator
{
public:
@@ -1710,8 +1708,8 @@ public:
{ vector_fe.CalcPhysDShape(Trans, shape); }
};
/** Class for integrating the bilinear form \f$a(u,v) := (-\hat{V} \cdot \nabla \cdot u, \nabla \cdot v)\f$ in 2D
or 3D and where \f$\hat{V}\f$ is a vector coefficient, \f$u\f$ is in \f$H^1\f$ and \f$v\f$ is in \f$H\f$(div). */
/** Class for integrating the bilinear form a(u,v) := (-V . Grad u, Div v) in 2D
or 3D and where V is a vector coefficient, u is in H1 and v is in RT. */
class MixedGradDivIntegrator : public MixedScalarVectorIntegrator
{
public:
@@ -1749,8 +1747,8 @@ public:
{ scalar_fe.CalcPhysDivShape(Trans, shape); }
};
/** Class for integrating the bilinear form \f$a(u,v) := (-\hat{V} \nabla \cdot u, \nabla \cdot v)\f$ in 2D
or 3D and where \f$\hat{V}\f$ is a vector coefficient, \f$u\f$ is in \f$H\f$(div) and \f$v\f$ is in \f$H^1\f$. */
/** Class for integrating the bilinear form a(u,v) := (-V Div u, Grad v) in 2D
or 3D and where V is a vector coefficient, u is in RT and v is in H1. */
class MixedDivGradIntegrator : public MixedScalarVectorIntegrator
{
public:
@@ -1789,8 +1787,8 @@ public:
{ scalar_fe.CalcPhysDivShape(Trans, shape); }
};
/** Class for integrating the bilinear form \f$a(u,v) := (-\hat{V} u, \nabla \cdot v)\f$ in 2D or 3D
and where \f$\hat{V}\f$ is a vector coefficient, \f$u\f$ is in \f$H^1\f$ or \f$L_2\f$ and \f$v\f$ is in \f$H^1\f$. */
/** Class for integrating the bilinear form a(u,v) := (-V u, Grad v) in 2D or 3D
and where V is a vector coefficient, u is in H1 or L2 and v is in H1. */
class MixedScalarWeakDivergenceIntegrator : public MixedScalarVectorIntegrator
{
public:
@@ -1822,9 +1820,9 @@ public:
{ vector_fe.CalcPhysDShape(Trans, shape); shape *= -1.0; }
};
/** Class for integrating the bilinear form \f$a(u,v) := (Q \nabla u, v)\f$ in either 2D
or 3D and where \f$Q\f$ is an optional coefficient (of type scalar, matrix, or
diagonal matrix) \f$u\f$ is in \f$H^1\f$ and \f$v\f$ is in \f$H\f$(curl) or \f$H\f$(div). Partial assembly
/** Class for integrating the bilinear form a(u,v) := (Q grad u, v) in either 2D
or 3D and where Q is an optional coefficient (of type scalar, matrix, or
diagonal matrix) u is in H1 and v is in H(Curl) or H(Div). Partial assembly
(PA) is supported but could be further optimized by using more efficient
threading and shared memory.
*/
@@ -1851,7 +1849,7 @@ protected:
inline virtual const char * FiniteElementTypeFailureMessage() const
{
return "MixedVectorGradientIntegrator: "
"Trial spaces must be \f$H^1\f$ and the test space must be a "
"Trial spaces must be H1 and the test space must be a "
"vector field in 2D or 3D";
}
@@ -1883,9 +1881,9 @@ private:
int dim, ne, dofs1D, quad1D;
};
/** Class for integrating the bilinear form \f$a(u,v) := (Q \mathrm{curl}(u), v)\f$ in 3D and
where \f$Q\f$ is an optional coefficient (of type scalar, matrix, or diagonal
matrix) \f$u\f$ is in \f$H\f$(curl) and \f$v\f$ is in \f$H\f$(div) or \f$H\f$(curl). */
/** Class for integrating the bilinear form a(u,v) := (Q curl u, v) in 3D and
where Q is an optional coefficient (of type scalar, matrix, or diagonal
matrix) u is in H(Curl) and v is in H(Div) or H(Curl). */
class MixedVectorCurlIntegrator : public MixedVectorIntegrator
{
public:
@@ -1942,9 +1940,9 @@ private:
int dim, ne, dofs1D, dofs1Dtest,quad1D, testType, trialType, coeffDim;
};
/** Class for integrating the bilinear form \f$a(u,v) := (Q u, \mathrm{curl}(v))\f$ in 3D and
where \f$Q\f$ is an optional coefficient (of type scalar, matrix, or diagonal
matrix) \f$u\f$ is in \f$H\f$(div) or \f$H\f$(curl) and \f$v\f$ is in \f$H\f$(curl). */
/** Class for integrating the bilinear form a(u,v) := (Q u, curl v) in 3D and
where Q is an optional coefficient (of type scalar, matrix, or diagonal
matrix) u is in H(Div) or H(Curl) and v is in H(Curl). */
class MixedVectorWeakCurlIntegrator : public MixedVectorIntegrator
{
public:
@@ -1999,9 +1997,9 @@ private:
int dim, ne, dofs1D, quad1D, testType, trialType, coeffDim;
};
/** Class for integrating the bilinear form \f$a(u,v) := - (Q u, \nabla v)\f$ in either
2D or 3D and where \f$Q\f$ is an optional coefficient (of type scalar, matrix, or
diagonal matrix) \f$u\f$ is in \f$H\f$(div) or \f$H\f$(curl) and \f$v\f$ is in \f$H^1\f$. */
/** Class for integrating the bilinear form a(u,v) := - (Q u, grad v) in either
2D or 3D and where Q is an optional coefficient (of type scalar, matrix, or
diagonal matrix) u is in H(Div) or H(Curl) and v is in H1. */
class MixedVectorWeakDivergenceIntegrator : public MixedVectorIntegrator
{
public:
@@ -2041,11 +2039,11 @@ protected:
}
};
/** Class for integrating the bilinear form \f$a(u,v) := (Q \nabla u, v)\f$ where \f$Q\f$ is a
scalar coefficient, and \f$v\f$ is a vector with components \f$v_i\f$ in the same (\f$H^1\f$) space
as \f$u\f$.
/** Class for integrating the bilinear form a(u,v) := (Q grad u, v) where Q is a
scalar coefficient, and v is a vector with components v_i in the same (H1) space
as u.
See also MixedVectorGradientIntegrator when \f$v\f$ is in \f$H\f$(curl). */
See also MixedVectorGradientIntegrator when v is in H(curl). */
class GradientIntegrator : public BilinearFormIntegrator
{
protected:
@@ -2092,7 +2090,7 @@ public:
ElementTransformation &Trans);
};
/** Class for integrating the bilinear form \f$a(u,v) := (Q \nabla u, \nabla v)\f$ where \f$Q\f$
/** Class for integrating the bilinear form a(u,v) := (Q grad u, grad v) where Q
can be a scalar or a matrix coefficient. */
class DiffusionIntegrator: public BilinearFormIntegrator
{
@@ -2259,7 +2257,7 @@ public:
Coefficient *GetCoefficient() const { return Q; }
};
/** Class for local mass matrix assembling \f$a(u,v) := (Q u, v)\f$ */
/** Class for local mass matrix assembling a(u,v) := (Q u, v) */
class MassIntegrator: public BilinearFormIntegrator
{
friend class DGMassInverse;
@@ -2324,7 +2322,7 @@ public:
const Coefficient *GetCoefficient() const { return Q; }
};
/** Mass integrator \f$(u, v)\f$ restricted to the boundary of a domain */
/** Mass integrator (u, v) restricted to the boundary of a domain */
class BoundaryMassIntegrator : public MassIntegrator
{
public:
@@ -2338,7 +2336,7 @@ public:
DenseMatrix &elmat);
};
/// \f$ \alpha (Q \cdot \nabla u, v)\f$
/// alpha (q . grad u, v)
class ConvectionIntegrator : public BilinearFormIntegrator
{
protected:
@@ -2396,7 +2394,7 @@ public:
// Alias for @ConvectionIntegrator.
using NonconservativeConvectionIntegrator = ConvectionIntegrator;
/// \f$-\alpha (u, q \cdot \nabla v)\f$, negative transpose of ConvectionIntegrator
/// -alpha (u, q . grad v), negative transpose of ConvectionIntegrator
class ConservativeConvectionIntegrator : public TransposeIntegrator
{
public:
@@ -2404,7 +2402,7 @@ public:
: TransposeIntegrator(new ConvectionIntegrator(q, -a)) { }
};
/// \f$ \alpha (Q \cdot \nabla u, v)\f$ using the "group" FE discretization
/// alpha (q . grad u, v) using the "group" FE discretization
class GroupConvectionIntegrator : public BilinearFormIntegrator
{
protected:
@@ -2423,8 +2421,8 @@ public:
DenseMatrix &);
};
/** Class for integrating the bilinear form \f$a(u,v) := (Q u, v)\f$,
where \f$ u=(u_1,\dots,u_n) \f$ and \f$ v=(v_1,\dots,v_n)\f$, \f$u_i\f$ and \f$v_i\f$ are defined
/** Class for integrating the bilinear form a(u,v) := (Q u, v),
where u=(u1,...,un) and v=(v1,...,vn); ui and vi are defined
by scalar FE through standard transformation. */
class VectorMassIntegrator: public BilinearFormIntegrator
{
@@ -2485,10 +2483,10 @@ public:
};
/** Class for integrating \f$(\nabla \cdot u, p)\f$ where \f$u\f$ is a vector field given by
VectorFiniteElement through Piola transformation (for Raviart-Thomas elements); \f$p\f$ is
/** Class for integrating (div u, p) where u is a vector field given by
VectorFiniteElement through Piola transformation (for RT elements); p is
scalar function given by FiniteElement through standard transformation.
Here, \f$u\f$ is the trial function and \f$p\f$ is the test function.
Here, u is the trial function and p is the test function.
Note: if the test space does not have map type INTEGRAL, then the element
matrix returned by AssembleElementMatrix2 will not depend on the
@@ -2532,8 +2530,8 @@ public:
};
/** Integrator for \f$(-Q u, \nabla v)\f$ for Nedelec (\f$u\f$) and \f$H^1\f$ (\f$v\f$) elements.
This is equivalent to a weak divergence of the \f$H\f$(curl) basis functions. */
/** Integrator for `(-Q u, grad v)` for Nedelec (`u`) and H1 (`v`) elements.
This is equivalent to a weak divergence of the Nedelec basis functions. */
class VectorFEWeakDivergenceIntegrator: public BilinearFormIntegrator
{
protected:
@@ -2559,8 +2557,8 @@ public:
DenseMatrix &elmat);
};
/** Integrator for \f$(\mathrm{curl}(u), v)\f$ for Nedelec and Raviart-Thomas elements. If the trial and
test spaces are switched, assembles the form \f$(u, \mathrm{curl}(v))\f$. */
/** Integrator for (curl u, v) for Nedelec and RT elements. If the trial and
test spaces are switched, assembles the form (u, curl v). */
class VectorFECurlIntegrator: public BilinearFormIntegrator
{
protected:
@@ -2585,7 +2583,7 @@ public:
DenseMatrix &elmat);
};
/// Class for integrating \f$ (Q \partial_i(u), v) \f$ where \f$u\f$ and \f$v\f$ are scalars
/// Class for integrating (Q D_i(u), v); u and v are scalars
class DerivativeIntegrator : public BilinearFormIntegrator
{
protected:
@@ -2608,7 +2606,7 @@ public:
DenseMatrix &elmat);
};
/// Integrator for \f$(\mathrm{curl}(u), \mathrm{curl}(v))\f$ for Nedelec elements
/// Integrator for (curl u, curl v) for Nedelec elements
class CurlCurlIntegrator: public BilinearFormIntegrator
{
private:
@@ -2673,7 +2671,7 @@ public:
const Coefficient *GetCoefficient() const { return Q; }
};
/** Integrator for \f$(\mathrm{curl}(u), \mathrm{curl}(v))\f$ for FE spaces defined by 'dim' copies of a
/** Integrator for (curl u, curl v) for FE spaces defined by 'dim' copies of a
scalar FE space. */
class VectorCurlCurlIntegrator: public BilinearFormIntegrator
{
@@ -2694,21 +2692,20 @@ public:
virtual void AssembleElementMatrix(const FiniteElement &el,
ElementTransformation &Trans,
DenseMatrix &elmat);
/// Compute element energy: \f$ \frac{1}{2} (\mathrm{curl}(u), \mathrm{curl}(u))_E\f$
/// Compute element energy: (1/2) (curl u, curl u)_E
virtual double GetElementEnergy(const FiniteElement &el,
ElementTransformation &Tr,
const Vector &elfun);
};
/** Class for integrating the bilinear form \f$a(u,v) := (Q \mathrm{curl}(u), v)\f$ where \f$Q\f$ is
an optional scalar coefficient, and \f$v\f$ is a vector with components \f$v_i\f$ in
the \f$L_2\f$ or \f$H^1\f$ space. This integrator handles 3 cases:
1. u \f$H\f$(curl) in 3D, \f$v\f$ is a 3D vector with components \f$v_i\f$ in \f$L^2\f$ or \f$H^1\f$
2. u \f$H\f$(curl) in 2D, \f$v\f$ is a scalar field in \f$L^2\f$ or \f$H^1\f$
3. u is a scalar field in \f$H^1\f$, i.e, \f$\mathrm{curl}(u) := \begin{pmatrix} 0 & 1 \\ -1 & 0 \end{pmatrix}\f$, \f$\nabla u\f$ and \f$v\f$ is a
2D vector field with components \f$v_i\f$ in \f$L^2\f$ or \f$H^1\f$ space.
Note: Case 2 can also be handled by MixedScalarCurlIntegrator */
/** Class for integrating the bilinear form a(u,v) := (Q curl u, v) where Q is
an optional scalar coefficient, and v is a vector with components v_i in
the L2 or H1 space. This integrator handles 3 cases:
(a) u H(curl) in 3D, v is a 3D vector with components v_i in L^2 or H^1
(b) u H(curl) in 2D, v is a scalar field in L^2 or H^1
(c) u is a scalar field in H^1, i.e, curl u := [0 1;-1 0]grad u and v is a
2D vector field with components v_i in L^2 or H^1 space.
Note: Case (b) can also be handled by MixedScalarCurlIntegrator */
class MixedCurlIntegrator : public BilinearFormIntegrator
{
protected:
@@ -2730,10 +2727,10 @@ public:
DenseMatrix &elmat);
};
/** Integrator for \f$(Q u, v)\f$, where \f$Q\f$ is an optional coefficient (of type scalar,
vector (diagonal matrix), or matrix), trial function \f$u\f$ is in \f$H\f$(curl) or
\f$H\f$(div), and test function \f$v\f$ is in \f$H\f$(curl), \f$H\f$(div), or \f$v=(v_1,\dots,v_n)\f$, where
\f$v_i\f$ are in \f$H^1\f$. */
/** Integrator for (Q u, v), where Q is an optional coefficient (of type scalar,
vector (diagonal matrix), or matrix), trial function u is in H(Curl) or
H(Div), and test function v is in H(Curl), H(Div), or v=(v1,...,vn), where
vi are in H1. */
class VectorFEMassIntegrator: public BilinearFormIntegrator
{
private:
@@ -2792,8 +2789,8 @@ public:
const Coefficient *GetCoefficient() const { return Q; }
};
/** Integrator for \f$(Q \nabla \cdot u, v)\f$ where \f$u=(u_1,\cdots,u_n)\f$ and all \f$u_i\f$ are in the same
scalar FE space; \f$v\f$ is also in a (different) scalar FE space. */
/** Integrator for (Q div u, p) where u=(v1,...,vn) and all vi are in the same
scalar FE space; p is also in a (different) scalar FE space. */
class VectorDivergenceIntegrator : public BilinearFormIntegrator
{
protected:
@@ -2840,7 +2837,7 @@ public:
ElementTransformation &Trans);
};
/// \f$(Q \nabla \cdot u, \nabla \cdot v)\f$ for Raviart-Thomas elements
/// (Q div u, div v) for RT elements
class DivDivIntegrator: public BilinearFormIntegrator
{
protected:
@@ -2881,10 +2878,10 @@ public:
};
/** Integrator for
\f[
(Q \nabla u, \nabla v) = \sum_i (Q \nabla u_i, \nabla v_i) e_i e_i^{\mathrm{T}}
\f]
for vector FE spaces, where \f$e_i\f$ is the unit vector in the \f$i\f$-th direction.
(Q grad u, grad v) = sum_i (Q grad u_i, grad v_i) e_i e_i^T
for vector FE spaces, where e_i is the unit vector in the i-th direction.
The resulting local element matrix is square, of size <tt> vdim*dof </tt>,
where \c vdim is the vector dimension space and \c dof is the local degrees
of freedom. The integrator is not aware of the true vector dimension and
@@ -2945,7 +2942,7 @@ public:
\c Vector.
The element matrix is block-diagonal and each block is integrated with
coefficient \f$q_{i}\f$.
coefficient q_i.
If the vector dimension does not match the true dimension of the space,
the resulting element matrix will be mathematically invalid. */
@@ -2957,7 +2954,7 @@ public:
\c Matrix.
The element matrix is populated in each block. Each block is integrated
with coefficient \f$q_{ij}\f$.
with coefficient q_ij.
If the vector dimension does not match the true dimension of the space,
the resulting element matrix will be mathematically invalid. */
@@ -2981,10 +2978,8 @@ public:
};
/** Integrator for the linear elasticity form:
\f[
a(u,v) = (\lambda \mathrm{div}(u), \mathrm{div}(v)) + (2 \mu \varepsilon(u), \varepsilon(v)),
\f]
where \f$\varepsilon(v) = \frac{1}{2} (\mathrm{grad}(v) + \mathrm{grad}(v)^{\mathrm{T}})\f$.
a(u,v) = (lambda div(u), div(v)) + (2 mu e(u), e(v)),
where e(v) = (1/2) (grad(v) + grad(v)^T).
This is a 'Vector' integrator, i.e. defined for FE spaces
using multiple copies of a scalar FE space. */
class ElasticityIntegrator : public BilinearFormIntegrator
@@ -3003,8 +2998,8 @@ private:
public:
ElasticityIntegrator(Coefficient &l, Coefficient &m)
{ lambda = &l; mu = &m; }
/** With this constructor \f$\lambda = q_l * m\f$ and \f$\mu = q_m * m\f$
if \f$dim * q_l + 2 * q_m = 0\f$ then \f$\tr(\sigma) = 0\f$. */
/** With this constructor lambda = q_l * m and mu = q_m * m;
if dim * q_l + 2 * q_m = 0 then trace(sigma) = 0. */
ElasticityIntegrator(Coefficient &m, double q_l, double q_m)
{ lambda = NULL; mu = &m; q_lambda = q_l; q_mu = q_m; }
@@ -3012,12 +3007,12 @@ public:
ElementTransformation &,
DenseMatrix &);
/** Compute the stress corresponding to the local displacement @a \f$u\f$ and
/** Compute the stress corresponding to the local displacement @a u and
interpolate it at the nodes of the given @a fluxelem. Only the symmetric
part of the stress is stored, so that the size of @a flux is equal to
the number of DOFs in @a fluxelem times dim*(dim+1)/2. In 2D, the order
of the stress components is: \f$s_xx, s_yy, s_xy\f$. In 3D, it is: \f$s_xx, s_yy,
s_zz, s_xy, s_xz, s_yz\f$. In other words, @a flux is the local vector for
of the stress components is: s_xx, s_yy, s_xy. In 3D, it is: s_xx, s_yy,
s_zz, s_xy, s_xz, s_yz. In other words, @a flux is the local vector for
a FE space with dim*(dim+1)/2 vector components, based on the finite
element @a fluxelem. The integration rule is taken from @a fluxelem.
@a ir exists to specific an alternative integration rule. */
@@ -3035,39 +3030,37 @@ public:
dim*(dim+1)/2 vector components, based on the finite element @a fluxelem.
The number of components, dim*(dim+1)/2 is such that it represents the
symmetric part of the (symmetric) stress tensor. The order of the
components is: \f$s_xx, s_yy, s_xy\f$ in 2D, and \f$s_xx, s_yy, s_zz, s_xy, s_xz,
s_yz\f$ in 3D. */
components is: s_xx, s_yy, s_xy in 2D, and s_xx, s_yy, s_zz, s_xy, s_xz,
s_yz in 3D. */
virtual double ComputeFluxEnergy(const FiniteElement &fluxelem,
ElementTransformation &Trans,
Vector &flux, Vector *d_energy = NULL);
};
/** Integrator for the DG form:
\f[
\alpha \langle \rho_u (u \cdot n) \{v\},[w] \rangle + \beta \langle \rho_u |u \cdot n| [v],[w] \rangle,
\f]
where \f$v\f$ and \f$w\f$ are the trial and test variables, respectively, and \f$\rho\f$/\f$u\f$ are
given scalar/vector coefficients. \f$\{v\}\f$ represents the average value of \f$v\f$ on
the face and \f$[v]\f$ is the jump such that \f$\{v\}=(v_1+v_2)/2\f$ and \f$[v]=(v_1-v_2)\f$ for the
face between elements \f$1\f$ and \f$2\f$. For boundary elements, \f$v2=0\f$. The vector
coefficient, \f$u\f$, is assumed to be continuous across the faces and when given
the scalar coefficient, \f$\rho\f$, is assumed to be discontinuous. The integrator
uses the upwind value of \f$\rho\f$, denoted by \f$\rho_u\f$, which is value from the side into which
the vector coefficient, \f$u\f$, points.
alpha < rho_u (u.n) {v},[w] > + beta < rho_u |u.n| [v],[w] >,
where v and w are the trial and test variables, respectively, and rho/u are
given scalar/vector coefficients. {v} represents the average value of v on
the face and [v] is the jump such that {v}=(v1+v2)/2 and [v]=(v1-v2) for the
face between elements 1 and 2. For boundary elements, v2=0. The vector
coefficient, u, is assumed to be continuous across the faces and when given
the scalar coefficient, rho, is assumed to be discontinuous. The integrator
uses the upwind value of rho, rho_u, which is value from the side into which
the vector coefficient, u, points.
One use case for this integrator is to discretize the operator \f$-u \cdot \nabla v\f$
One use case for this integrator is to discretize the operator -u.grad(v)
with a DG formulation. The resulting formulation uses the
ConvectionIntegrator (with coefficient \f$u\f$, and parameter \f$\alpha = -1\f$) and the
transpose of the DGTraceIntegrator (with coefficient \f$u\f$, and parameters \f$\alpha
= 1\f$, \f$\beta = -1/2\f$ to use the upwind face flux, see also
ConvectionIntegrator (with coefficient u, and parameter alpha = -1) and the
transpose of the DGTraceIntegrator (with coefficient u, and parameters alpha
= 1, beta = -1/2 to use the upwind face flux, see also
NonconservativeDGTraceIntegrator). This discretization and the handling of
the inflow and outflow boundaries is illustrated in Example 9/9p.
Another use case for this integrator is to discretize the operator \f$-\mathrm{div}(u v)\f$
Another use case for this integrator is to discretize the operator -div(u v)
with a DG formulation. The resulting formulation is conservative and
consists of the ConservativeConvectionIntegrator (with coefficient \f$u\f$, and
parameter \f$\alpha = -1\f$) plus the DGTraceIntegrator (with coefficient \f$u\f$, and
parameters \f$\alpha = -1\f$, \f$\beta = -1/2\f$ to use the upwind face flux).
consists of the ConservativeConvectionIntegrator (with coefficient u, and
parameter alpha = -1) plus the DGTraceIntegrator (with coefficient u, and
parameters alpha = -1, beta = -1/2 to use the upwind face flux).
*/
class DGTraceIntegrator : public BilinearFormIntegrator
{
@@ -3085,11 +3078,11 @@ private:
Vector shape1, shape2;
public:
/// Construct integrator with \f$\rho = 1\f$, \f$\beta = \alpha/2\f$.
/// Construct integrator with rho = 1, b = 0.5*a.
DGTraceIntegrator(VectorCoefficient &u_, double a)
{ rho = NULL; u = &u_; alpha = a; beta = 0.5*a; }
/// Construct integrator with \f$\rho = 1\f$.
/// Construct integrator with rho = 1.
DGTraceIntegrator(VectorCoefficient &u_, double a, double b)
{ rho = NULL; u = &u_; alpha = a; beta = b; }
@@ -3134,9 +3127,8 @@ using ConservativeDGTraceIntegrator = DGTraceIntegrator;
/** Integrator that represents the face terms used for the non-conservative
DG discretization of the convection equation:
\f[
-\alpha \langle \rho_u (u \cdot n) \{v\},[w] \rangle + \beta \langle \rho_u |u \cdot n| [v],[w] \rangle.
\f]
-alpha < rho_u (u.n) {v},[w] > + beta < rho_u |u.n| [v],[w] >.
This integrator can be used with together with ConvectionIntegrator to
implement an upwind DG discretization in non-conservative form, see ex9 and
ex9p. */
@@ -3155,19 +3147,17 @@ public:
};
/** Integrator for the DG form:
\f[
- \langle \{(Q \nabla u) \cdot n\}, [v] \rangle + \sigma \langle [u], \{(Q \nabla v) \cdot n \} \rangle
+ \kappa \langle \{h^{-1} Q\} [u], [v] \rangle
\f]
where \f$Q\f$ is a scalar or matrix diffusion coefficient and \f$u\f$, \f$v\f$ are the trial
and test spaces, respectively. The parameters \f$\sigma\f$ and \f$\kappa\f$ determine the
- < {(Q grad(u)).n}, [v] > + sigma < [u], {(Q grad(v)).n} >
+ kappa < {h^{-1} Q} [u], [v] >
where Q is a scalar or matrix diffusion coefficient and u, v are the trial
and test spaces, respectively. The parameters sigma and kappa determine the
DG method to be used (when this integrator is added to the "broken"
DiffusionIntegrator):
- \f$\sigma = -1\f$, \f$\kappa \geq \kappa_0\f$: symm. interior penalty (IP or SIPG) method,
- \f$\sigma = +1\f$, \f$\kappa > 0\f$: non-symmetric interior penalty (NIPG) method,
- \f$\sigma = +1\f$, \f$\kappa = 0\f$: the method of Baumann and Oden.
\todo Clarify used notation. */
* sigma = -1, kappa >= kappa0: symm. interior penalty (IP or SIPG) method,
* sigma = +1, kappa > 0: non-symmetric interior penalty (NIPG) method,
* sigma = +1, kappa = 0: the method of Baumann and Oden. */
class DGDiffusionIntegrator : public BilinearFormIntegrator
{
protected:
@@ -3194,11 +3184,11 @@ public:
};
/** Integrator for the "BR2" diffusion stabilization term
\f[
\sum_e \eta (r_e([u]), r_e([v]))
\f]
where \f$r_e\f$ is the lifting operator defined on each edge \f$e\f$ (potentially
weighted by a coefficient \f$Q\f$). The parameter eta can be chosen to be one to
sum_e eta (r_e([u]), r_e([v]))
where r_e is the lifting operator defined on each edge e (potentially
weighted by a coefficient Q). The parameter eta can be chosen to be one to
obtain a stable discretization. The constructor for this integrator requires
the finite element space because the lifting operator depends on the
element-wise inverse mass matrix.
@@ -3285,8 +3275,8 @@ public:
\begin{split}
\sigma(u) &= \lambda \nabla \cdot u I + 2 \mu \varepsilon(u) \\
&= \lambda \nabla \cdot u I + 2 \mu \frac{1}{2} (\nabla u + \nabla
u^{\mathrm{T}}) \\
&= \lambda \nabla \cdot u I + \mu (\nabla u + \nabla u^{\mathrm{T}})
u^T) \\
&= \lambda \nabla \cdot u I + \mu (\nabla u + \nabla u^T)
\end{split}
\f]
@@ -3363,8 +3353,8 @@ protected:
DenseMatrix &elmat, DenseMatrix &jmat);
};
/** Integrator for the DPG form:\f$ \langle v, [w] \rangle \f$ over all faces (the interface) where
the trial variable \f$v\f$ is defined on the interface and the test variable \f$w\f$ is
/** Integrator for the DPG form: < v, [w] > over all faces (the interface) where
the trial variable v is defined on the interface and the test variable w is
defined inside the elements, generally in a DG space. */
class TraceJumpIntegrator : public BilinearFormIntegrator
{
@@ -3381,9 +3371,9 @@ public:
DenseMatrix &elmat);
};
/** Integrator for the form:\f$ \langle v, [w \cdot n] \rangle \f$ over all faces (the interface) where
the trial variable \f$v\f$ is defined on the interface and the test variable \f$w\f$ is
in an \f$H\f$(div)-conforming space. */
/** Integrator for the form: < v, [w.n] > over all faces (the interface) where
the trial variable v is defined on the interface and the test variable w is
in an H(div)-conforming space. */
class NormalTraceJumpIntegrator : public BilinearFormIntegrator
{
private:
@@ -3400,10 +3390,10 @@ public:
DenseMatrix &elmat);
};
/** Integrator for the DPG form:\f$ \langle v, w \rangle \f$ over a face (the interface) where
the trial variable \f$v\f$ is defined on the interface
(\f$H^{-1/2}\f$ i.e., \f$v := u \cdot n\f$ normal trace of \f$H\f$(div))
and the test variable \f$w\f$ is in an \f$H^1\f$-conforming space. */
/** Integrator for the DPG form: < v, w > over a face (the interface) where
the trial variable v is defined on the interface
(H^-1/2 i.e., v:=un normal trace of H(div))
and the test variable w is in an H1-conforming space. */
class TraceIntegrator : public BilinearFormIntegrator
{
private:
@@ -3417,9 +3407,9 @@ public:
DenseMatrix &elmat);
};
/** Integrator for the form: \f$ \langle v, w \cdot n \rangle \f$ over a face (the interface) where
the trial variable \f$v\f$ is defined on the interface (\f$H^{1/2}\f$, i.e., trace of \f$H^1\f$)
and the test variable \f$w\f$ is in an \f$H\f$(div)-conforming space. */
/** Integrator for the form: < v, w.n > over a face (the interface) where
the trial variable v is defined on the interface (H^1/2, i.e., trace of H1)
and the test variable w is in an H(div)-conforming space. */
class NormalTraceIntegrator : public BilinearFormIntegrator
{
private:
@@ -3436,10 +3426,10 @@ public:
};
/** Integrator for the form: \f$\langle v, w \times n \rangle\f$ over a face (the interface)
* In 3D the trial variable \f$v\f$ is defined on the interface (\f$H^{-1/2}\f$(curl), trace of \f$H\f$(curl))
* In 2D it's defined on the interface (\f$H^{1/2}\f$, trace of \f$H^1\f$)
* The test variable \f$w\f$ is in an \f$H\f$(curl)-conforming space. */
/** Integrator for the form: < v, w × n > over a face (the interface)
* In 3D the trial variable v is defined on the interface (H^-1/2(curl), trace of H(curl))
* In 2D it's defined on the interface (H^1/2, trace of H1)
* The test variable w is in an H(curl)-conforming space. */
class TangentTraceIntegrator : public BilinearFormIntegrator
{
private:
@@ -3487,8 +3477,8 @@ class DiscreteInterpolator : public BilinearFormIntegrator { };
/** Class for constructing the gradient as a DiscreteLinearOperator from an
\f$H^1\f$-conforming space to an \f$H\f$(curl)-conforming space. The range space can be
vector \f$L_2\f$ space as well. */
H1-conforming space to an H(curl)-conforming space. The range space can be
vector L2 space as well. */
class GradientInterpolator : public DiscreteInterpolator
{
public:
@@ -3505,8 +3495,8 @@ public:
/** @brief Setup method for PA data.
@param[in] trial_fes \f$H^1\f$ Lagrange space
@param[in] test_fes \f$H\f$(curl) Nedelec space
@param[in] trial_fes H1 Lagrange space
@param[in] test_fes H(curl) Nedelec space
*/
virtual void AssemblePA(const FiniteElementSpace &trial_fes,
const FiniteElementSpace &test_fes);
@@ -3580,7 +3570,7 @@ public:
the global discrete divergence matrix.
Note: Since the dofs in the L2_FECollection are nodal values, the local
discrete divergence matrix (with an \f$H\f$(div)-type domain space) will depend on
discrete divergence matrix (with an RT-type domain space) will depend on
the transformation. On the other hand, the local matrix returned by
VectorFEDivergenceIntegrator is independent of the transformation. */
class DivergenceInterpolator : public DiscreteInterpolator
@@ -3595,8 +3585,8 @@ public:
/** A trace face interpolator class for interpolating the normal component of
the domain space, e.g. vector \f$H^1\f$, into the range space, e.g. the trace of
\f$H\f$(div) which uses FiniteElement::INTEGRAL map type. */
the domain space, e.g. vector H1, into the range space, e.g. the trace of
RT which uses FiniteElement::INTEGRAL map type. */
class NormalInterpolator : public DiscreteInterpolator
{
public:
@@ -3658,7 +3648,7 @@ protected:
};
/** Interpolator of the 2D cross product between a vector coefficient and an
\f$H\f$(curl)-conforming field onto an \f$L_2\f$-conforming field. */
H(curl)-conforming field onto an L2-conforming field. */
class ScalarCrossProductInterpolator : public DiscreteInterpolator
{
public:
@@ -3674,8 +3664,8 @@ protected:
};
/** Interpolator of the cross product between a vector coefficient and an
\f$H\f$(curl)-conforming field onto an \f$H\f$(div)-conforming field. The range space
can also be vector \f$L_2\f$. */
H(curl)-conforming field onto an H(div)-conforming field. The range space
can also be vector L2. */
class VectorCrossProductInterpolator : public DiscreteInterpolator
{
public:
@@ -3691,8 +3681,8 @@ protected:
};
/** Interpolator of the inner product between a vector coefficient and an
\f$H\f$(div)-conforming field onto an \f$L_2\f$-conforming field. The range space can
also be \f$H^1\f$. */
H(div)-conforming field onto an L2-conforming field. The range space can
also be H1. */
class VectorInnerProductInterpolator : public DiscreteInterpolator
{
public:
+2 -6
View File
@@ -12,14 +12,10 @@
#ifndef MFEM_LIBCEED_CEED
#define MFEM_LIBCEED_CEED
#include "../../../config/config.hpp"
#ifdef MFEM_USE_CEED
#include <ceed.h>
#if !CEED_VERSION_GE(0,12,0)
#error MFEM requires a libCEED version >= 0.12.0
#if !CEED_VERSION_GE(0,10,0)
#error MFEM requires a libCEED version >= 0.10.0
#endif
namespace mfem
+8 -8
View File
@@ -294,14 +294,14 @@ public:
nelem, nqpts, ncomp, strides,
&quadCoeff->restr);
CeedOperatorSetField(build_oper, "coeff", quadCoeff->restr,
CEED_BASIS_NONE, quadCoeff->coeffVector);
CEED_BASIS_COLLOCATED, quadCoeff->coeffVector);
}
CeedOperatorSetField(build_oper, "dx", mesh_restr,
mesh_basis, CEED_VECTOR_ACTIVE);
CeedOperatorSetField(build_oper, "weights", CEED_ELEMRESTRICTION_NONE,
mesh_basis, CEED_VECTOR_NONE);
CeedOperatorSetField(build_oper, "qdata", restr_i,
CEED_BASIS_NONE, CEED_VECTOR_ACTIVE);
CEED_BASIS_COLLOCATED, CEED_VECTOR_ACTIVE);
// Compute the quadrature data for the operator.
CeedOperatorApply(build_oper, node_coords, qdata, CEED_REQUEST_IMMEDIATE);
@@ -355,7 +355,7 @@ public:
{
case EvalMode::None:
CeedOperatorSetField(oper, "u", trial_restr,
CEED_BASIS_NONE, CEED_VECTOR_ACTIVE);
CEED_BASIS_COLLOCATED, CEED_VECTOR_ACTIVE);
break;
case EvalMode::Interp:
CeedOperatorSetField(oper, "u", trial_restr, trial_basis, CEED_VECTOR_ACTIVE);
@@ -369,14 +369,14 @@ public:
break;
}
// qdata
CeedOperatorSetField(oper, "qdata", restr_i, CEED_BASIS_NONE,
CeedOperatorSetField(oper, "qdata", restr_i, CEED_BASIS_COLLOCATED,
qdata);
// output
switch (op.test_op)
{
case EvalMode::None:
CeedOperatorSetField(oper, "v", test_restr,
CEED_BASIS_NONE, CEED_VECTOR_ACTIVE);
CEED_BASIS_COLLOCATED, CEED_VECTOR_ACTIVE);
break;
case EvalMode::Interp:
CeedOperatorSetField(oper, "v", test_restr, test_basis, CEED_VECTOR_ACTIVE);
@@ -685,14 +685,14 @@ public:
nelem, nqpts, ncomp, strides,
&quadCoeff->restr);
CeedOperatorSetField(oper, "coeff", quadCoeff->restr,
CEED_BASIS_NONE, quadCoeff->coeffVector);
CEED_BASIS_COLLOCATED, quadCoeff->coeffVector);
}
// input
switch (op.trial_op)
{
case EvalMode::None:
CeedOperatorSetField(oper, "u", trial_restr,
CEED_BASIS_NONE, CEED_VECTOR_ACTIVE);
CEED_BASIS_COLLOCATED, CEED_VECTOR_ACTIVE);
break;
case EvalMode::Interp:
CeedOperatorSetField(oper, "u", trial_restr, trial_basis,
@@ -718,7 +718,7 @@ public:
{
case EvalMode::None:
CeedOperatorSetField(oper, "v", test_restr,
CEED_BASIS_NONE, CEED_VECTOR_ACTIVE);
CEED_BASIS_COLLOCATED, CEED_VECTOR_ACTIVE);
break;
case EvalMode::Interp:
CeedOperatorSetField(oper, "v", test_restr, test_basis,
+9 -9
View File
@@ -132,24 +132,24 @@ int CeedOperatorGetActiveField(CeedOperator oper, CeedOperatorField *field)
{
int ierr;
Ceed ceed;
ierr = CeedOperatorGetCeed(oper, &ceed); PCeedChk(ierr);
ierr = CeedOperatorGetCeed(oper, &ceed); CeedChk(ierr);
CeedQFunction qf;
bool isComposite;
ierr = CeedOperatorIsComposite(oper, &isComposite); PCeedChk(ierr);
ierr = CeedOperatorIsComposite(oper, &isComposite); CeedChk(ierr);
CeedOperator *subops;
if (isComposite)
{
#if CEED_VERSION_GE(0, 10, 2)
ierr = CeedCompositeOperatorGetSubList(oper, &subops); PCeedChk(ierr);
ierr = CeedCompositeOperatorGetSubList(oper, &subops); CeedChk(ierr);
#else
ierr = CeedOperatorGetSubList(oper, &subops); PCeedChk(ierr);
ierr = CeedOperatorGetSubList(oper, &subops); CeedChk(ierr);
#endif
ierr = CeedOperatorGetQFunction(subops[0], &qf); PCeedChk(ierr);
ierr = CeedOperatorGetQFunction(subops[0], &qf); CeedChk(ierr);
}
else
{
ierr = CeedOperatorGetQFunction(oper, &qf); PCeedChk(ierr);
ierr = CeedOperatorGetQFunction(oper, &qf); CeedChk(ierr);
}
CeedInt numinputfields, numoutputfields;
ierr = CeedQFunctionGetNumArgs(qf, &numinputfields, &numoutputfields);
@@ -157,12 +157,12 @@ int CeedOperatorGetActiveField(CeedOperator oper, CeedOperatorField *field)
if (isComposite)
{
ierr = CeedOperatorGetFields(subops[0], &numinputfields, &inputfields,
&numoutputfields, NULL); PCeedChk(ierr);
&numoutputfields, NULL); CeedChk(ierr);
}
else
{
ierr = CeedOperatorGetFields(oper, &numinputfields, &inputfields,
&numoutputfields, NULL); PCeedChk(ierr);
&numoutputfields, NULL); CeedChk(ierr);
}
CeedVector if_vector;
@@ -170,7 +170,7 @@ int CeedOperatorGetActiveField(CeedOperator oper, CeedOperatorField *field)
int found_index = -1;
for (int i = 0; i < numinputfields; ++i)
{
ierr = CeedOperatorFieldGetVector(inputfields[i], &if_vector); PCeedChk(ierr);
ierr = CeedOperatorFieldGetVector(inputfields[i], &if_vector); CeedChk(ierr);
if (if_vector == CEED_VECTOR_ACTIVE)
{
if (found)
-5
View File
@@ -13,15 +13,12 @@
#define MFEM_LIBCEED_UTIL
#include "../../../config/config.hpp"
#include "../../../general/error.hpp"
#include <functional>
#include <string>
#include <tuple>
#include <unordered_map>
#include "ceed.hpp"
#ifdef MFEM_USE_CEED
#include <ceed/backend.h> // for CeedOperatorField
#endif
@@ -173,12 +170,10 @@ namespace internal
{
#ifdef MFEM_USE_CEED
/** @warning These maps have a tendency to create bugs when adding new "types"
of CeedBasis and CeedElemRestriction. */
extern ceed::BasisMap ceed_basis_map;
extern ceed::RestrMap ceed_restr_map;
#endif
} // namespace internal
+35 -36
View File
@@ -99,7 +99,7 @@ int CeedOperatorGetSize(CeedOperator oper, CeedInt * size)
{
CeedSize in_len, out_len;
int ierr = CeedOperatorGetActiveVectorLengths(oper, &in_len, &out_len);
PCeedChk(ierr);
CeedChk(ierr);
*size = (CeedInt)in_len;
MFEM_VERIFY(in_len == out_len, "not a square CeedOperator");
MFEM_VERIFY(in_len == *size, "size overflow");
@@ -378,68 +378,67 @@ int AlgebraicInterpolation::Initialize(
CeedSize height, width;
ierr = CeedElemRestrictionGetLVectorSize(erestrictu_coarse, &width);
PCeedChk(ierr);
CeedChk(ierr);
ierr = CeedElemRestrictionGetLVectorSize(erestrictu_fine, &height);
PCeedChk(ierr);
CeedChk(ierr);
// interpolation qfunction
const int bp3_ncompu = 1;
CeedQFunction l_qf_restrict, l_qf_prolong;
ierr = CeedQFunctionCreateIdentity(ceed, bp3_ncompu, CEED_EVAL_NONE,
CEED_EVAL_INTERP, &l_qf_restrict); PCeedChk(ierr);
CEED_EVAL_INTERP, &l_qf_restrict); CeedChk(ierr);
ierr = CeedQFunctionCreateIdentity(ceed, bp3_ncompu, CEED_EVAL_INTERP,
CEED_EVAL_NONE, &l_qf_prolong); PCeedChk(ierr);
CEED_EVAL_NONE, &l_qf_prolong); CeedChk(ierr);
qf_restrict = l_qf_restrict;
qf_prolong = l_qf_prolong;
CeedVector c_fine_multiplicity;
ierr = CeedVectorCreate(ceed, height, &c_fine_multiplicity); PCeedChk(ierr);
ierr = CeedVectorSetValue(c_fine_multiplicity, 0.0); PCeedChk(ierr);
ierr = CeedVectorCreate(ceed, height, &c_fine_multiplicity); CeedChk(ierr);
ierr = CeedVectorSetValue(c_fine_multiplicity, 0.0); CeedChk(ierr);
// Create the restriction operator
// Restriction - Fine to coarse
ierr = CeedOperatorCreate(ceed, qf_restrict, CEED_QFUNCTION_NONE,
CEED_QFUNCTION_NONE, &op_restrict); PCeedChk(ierr);
CEED_QFUNCTION_NONE, &op_restrict); CeedChk(ierr);
ierr = CeedOperatorSetField(op_restrict, "input", erestrictu_fine,
CEED_BASIS_NONE, CEED_VECTOR_ACTIVE); PCeedChk(ierr);
CEED_BASIS_COLLOCATED, CEED_VECTOR_ACTIVE); CeedChk(ierr);
ierr = CeedOperatorSetField(op_restrict, "output", erestrictu_coarse,
basisctof, CEED_VECTOR_ACTIVE); PCeedChk(ierr);
basisctof, CEED_VECTOR_ACTIVE); CeedChk(ierr);
// Interpolation - Coarse to fine
// Create the prolongation operator
ierr = CeedOperatorCreate(ceed, qf_prolong, CEED_QFUNCTION_NONE,
CEED_QFUNCTION_NONE, &op_interp); PCeedChk(ierr);
CEED_QFUNCTION_NONE, &op_interp); CeedChk(ierr);
ierr = CeedOperatorSetField(op_interp, "input", erestrictu_coarse,
basisctof, CEED_VECTOR_ACTIVE); PCeedChk(ierr);
basisctof, CEED_VECTOR_ACTIVE); CeedChk(ierr);
ierr = CeedOperatorSetField(op_interp, "output", erestrictu_fine,
CEED_BASIS_NONE, CEED_VECTOR_ACTIVE); PCeedChk(ierr);
CEED_BASIS_COLLOCATED, CEED_VECTOR_ACTIVE); CeedChk(ierr);
ierr = CeedElemRestrictionGetMultiplicity(erestrictu_fine,
c_fine_multiplicity); PCeedChk(ierr);
ierr = CeedVectorCreate(ceed, height, &fine_multiplicity_r); PCeedChk(ierr);
c_fine_multiplicity); CeedChk(ierr);
ierr = CeedVectorCreate(ceed, height, &fine_multiplicity_r); CeedChk(ierr);
CeedScalar* fine_r_data;
const CeedScalar* fine_data;
ierr = CeedVectorGetArrayWrite(fine_multiplicity_r, CEED_MEM_HOST,
&fine_r_data); PCeedChk(ierr);
&fine_r_data); CeedChk(ierr);
ierr = CeedVectorGetArrayRead(c_fine_multiplicity, CEED_MEM_HOST,
&fine_data); PCeedChk(ierr);
&fine_data); CeedChk(ierr);
for (CeedSize i = 0; i < height; ++i)
{
fine_r_data[i] = 1.0 / fine_data[i];
}
ierr = CeedVectorRestoreArray(fine_multiplicity_r, &fine_r_data);
PCeedChk(ierr);
ierr = CeedVectorRestoreArray(fine_multiplicity_r, &fine_r_data); CeedChk(ierr);
ierr = CeedVectorRestoreArrayRead(c_fine_multiplicity, &fine_data);
PCeedChk(ierr);
ierr = CeedVectorDestroy(&c_fine_multiplicity); PCeedChk(ierr);
CeedChk(ierr);
ierr = CeedVectorDestroy(&c_fine_multiplicity); CeedChk(ierr);
ierr = CeedVectorCreate(ceed, height, &fine_work); PCeedChk(ierr);
ierr = CeedVectorCreate(ceed, height, &fine_work); CeedChk(ierr);
ierr = CeedVectorCreate(ceed, height, &v_); PCeedChk(ierr);
ierr = CeedVectorCreate(ceed, width, &u_); PCeedChk(ierr);
ierr = CeedVectorCreate(ceed, height, &v_); CeedChk(ierr);
ierr = CeedVectorCreate(ceed, width, &u_); CeedChk(ierr);
return 0;
}
@@ -448,12 +447,12 @@ int AlgebraicInterpolation::Finalize()
{
int ierr;
ierr = CeedQFunctionDestroy(&qf_restrict); PCeedChk(ierr);
ierr = CeedQFunctionDestroy(&qf_prolong); PCeedChk(ierr);
ierr = CeedOperatorDestroy(&op_interp); PCeedChk(ierr);
ierr = CeedOperatorDestroy(&op_restrict); PCeedChk(ierr);
ierr = CeedVectorDestroy(&fine_multiplicity_r); PCeedChk(ierr);
ierr = CeedVectorDestroy(&fine_work); PCeedChk(ierr);
ierr = CeedQFunctionDestroy(&qf_restrict); CeedChk(ierr);
ierr = CeedQFunctionDestroy(&qf_prolong); CeedChk(ierr);
ierr = CeedOperatorDestroy(&op_interp); CeedChk(ierr);
ierr = CeedOperatorDestroy(&op_restrict); CeedChk(ierr);
ierr = CeedVectorDestroy(&fine_multiplicity_r); CeedChk(ierr);
ierr = CeedVectorDestroy(&fine_work); CeedChk(ierr);
return 0;
}
@@ -499,8 +498,8 @@ int CeedVectorPointwiseMult(CeedVector a, const CeedVector b)
CeedVectorGetCeed(a, &ceed);
CeedSize length, length2;
ierr = CeedVectorGetLength(a, &length); PCeedChk(ierr);
ierr = CeedVectorGetLength(b, &length2); PCeedChk(ierr);
ierr = CeedVectorGetLength(a, &length); CeedChk(ierr);
ierr = CeedVectorGetLength(b, &length2); CeedChk(ierr);
if (length != length2)
{
return CeedError(ceed, 1, "Vector sizes don't match");
@@ -517,14 +516,14 @@ int CeedVectorPointwiseMult(CeedVector a, const CeedVector b)
}
CeedScalar *a_data;
const CeedScalar *b_data;
ierr = CeedVectorGetArray(a, mem, &a_data); PCeedChk(ierr);
ierr = CeedVectorGetArrayRead(b, mem, &b_data); PCeedChk(ierr);
ierr = CeedVectorGetArray(a, mem, &a_data); CeedChk(ierr);
ierr = CeedVectorGetArrayRead(b, mem, &b_data); CeedChk(ierr);
MFEM_VERIFY(int(length) == length, "length overflow");
mfem::forall(length, [=] MFEM_HOST_DEVICE (int i)
{a_data[i] *= b_data[i];});
ierr = CeedVectorRestoreArray(a, &a_data); PCeedChk(ierr);
ierr = CeedVectorRestoreArrayRead(b, &b_data); PCeedChk(ierr);
ierr = CeedVectorRestoreArray(a, &a_data); CeedChk(ierr);
ierr = CeedVectorRestoreArrayRead(b, &b_data); CeedChk(ierr);
return 0;
}
+55 -55
View File
@@ -11,12 +11,12 @@
#include "full-assembly.hpp"
#ifdef MFEM_USE_CEED
#include "../../../linalg/sparsemat.hpp"
#include "../interface/util.hpp"
#include "../interface/ceed.hpp"
#ifdef MFEM_USE_CEED
namespace mfem
{
@@ -45,32 +45,32 @@ int CeedSingleOperatorFullAssemble(CeedOperator op, SparseMatrix *out)
{
int ierr;
Ceed ceed;
ierr = CeedOperatorGetCeed(op, &ceed); PCeedChk(ierr);
ierr = CeedOperatorGetCeed(op, &ceed); CeedChk(ierr);
// Assemble QFunction
CeedQFunction qf;
ierr = CeedOperatorGetQFunction(op, &qf); PCeedChk(ierr);
ierr = CeedOperatorGetQFunction(op, &qf); CeedChk(ierr);
CeedInt numinputfields, numoutputfields;
PCeedChk(ierr);
CeedChk(ierr);
CeedVector assembledqf;
CeedElemRestriction rstr_q;
ierr = CeedOperatorLinearAssembleQFunction(
op, &assembledqf, &rstr_q, CEED_REQUEST_IMMEDIATE); PCeedChk(ierr);
op, &assembledqf, &rstr_q, CEED_REQUEST_IMMEDIATE); CeedChk(ierr);
CeedSize qflength;
ierr = CeedVectorGetLength(assembledqf, &qflength); PCeedChk(ierr);
ierr = CeedVectorGetLength(assembledqf, &qflength); CeedChk(ierr);
CeedOperatorField *input_fields;
CeedOperatorField *output_fields;
ierr = CeedOperatorGetFields(op, &numinputfields, &input_fields,
&numoutputfields, &output_fields);
PCeedChk(ierr);
CeedChk(ierr);
// Determine active input basis
CeedQFunctionField *qffields;
ierr = CeedQFunctionGetFields(qf, &numinputfields, &qffields,
&numoutputfields, NULL);
PCeedChk(ierr);
CeedChk(ierr);
CeedInt numemodein = 0, ncomp, dim = 1;
CeedEvalMode *emodein = NULL;
CeedBasis basisin = NULL;
@@ -78,28 +78,28 @@ int CeedSingleOperatorFullAssemble(CeedOperator op, SparseMatrix *out)
for (CeedInt i=0; i<numinputfields; i++)
{
CeedVector vec;
ierr = CeedOperatorFieldGetVector(input_fields[i], &vec); PCeedChk(ierr);
ierr = CeedOperatorFieldGetVector(input_fields[i], &vec); CeedChk(ierr);
if (vec == CEED_VECTOR_ACTIVE)
{
ierr = CeedOperatorFieldGetBasis(input_fields[i], &basisin);
PCeedChk(ierr);
ierr = CeedBasisGetNumComponents(basisin, &ncomp); PCeedChk(ierr);
ierr = CeedBasisGetDimension(basisin, &dim); PCeedChk(ierr);
CeedChk(ierr);
ierr = CeedBasisGetNumComponents(basisin, &ncomp); CeedChk(ierr);
ierr = CeedBasisGetDimension(basisin, &dim); CeedChk(ierr);
ierr = CeedOperatorFieldGetElemRestriction(input_fields[i], &rstrin);
PCeedChk(ierr);
CeedChk(ierr);
CeedEvalMode emode;
ierr = CeedQFunctionFieldGetEvalMode(qffields[i], &emode);
PCeedChk(ierr);
CeedChk(ierr);
switch (emode)
{
case CEED_EVAL_NONE:
case CEED_EVAL_INTERP:
ierr = CeedHackRealloc(numemodein + 1, &emodein); PCeedChk(ierr);
ierr = CeedHackRealloc(numemodein + 1, &emodein); CeedChk(ierr);
emodein[numemodein] = emode;
numemodein += 1;
break;
case CEED_EVAL_GRAD:
ierr = CeedHackRealloc(numemodein + dim, &emodein); PCeedChk(ierr);
ierr = CeedHackRealloc(numemodein + dim, &emodein); CeedChk(ierr);
for (CeedInt d=0; d<dim; d++)
{
emodein[numemodein+d] = emode;
@@ -116,7 +116,7 @@ int CeedSingleOperatorFullAssemble(CeedOperator op, SparseMatrix *out)
// Determine active output basis
ierr = CeedQFunctionGetFields(qf, &numinputfields, NULL, &numoutputfields,
&qffields); PCeedChk(ierr);
&qffields); CeedChk(ierr);
CeedInt numemodeout = 0;
CeedEvalMode *emodeout = NULL;
CeedBasis basisout = NULL;
@@ -124,27 +124,27 @@ int CeedSingleOperatorFullAssemble(CeedOperator op, SparseMatrix *out)
for (CeedInt i=0; i<numoutputfields; i++)
{
CeedVector vec;
ierr = CeedOperatorFieldGetVector(output_fields[i], &vec); PCeedChk(ierr);
ierr = CeedOperatorFieldGetVector(output_fields[i], &vec); CeedChk(ierr);
if (vec == CEED_VECTOR_ACTIVE)
{
ierr = CeedOperatorFieldGetBasis(output_fields[i], &basisout);
PCeedChk(ierr);
CeedChk(ierr);
ierr = CeedOperatorFieldGetElemRestriction(output_fields[i], &rstrout);
PCeedChk(ierr);
PCeedChk(ierr);
CeedChk(ierr);
CeedChk(ierr);
CeedEvalMode emode;
ierr = CeedQFunctionFieldGetEvalMode(qffields[i], &emode);
PCeedChk(ierr);
CeedChk(ierr);
switch (emode)
{
case CEED_EVAL_NONE:
case CEED_EVAL_INTERP:
ierr = CeedHackRealloc(numemodeout + 1, &emodeout); PCeedChk(ierr);
ierr = CeedHackRealloc(numemodeout + 1, &emodeout); CeedChk(ierr);
emodeout[numemodeout] = emode;
numemodeout += 1;
break;
case CEED_EVAL_GRAD:
ierr = CeedHackRealloc(numemodeout + dim, &emodeout); PCeedChk(ierr);
ierr = CeedHackRealloc(numemodeout + dim, &emodeout); CeedChk(ierr);
for (CeedInt d=0; d<dim; d++)
{
emodeout[numemodeout+d] = emode;
@@ -161,47 +161,47 @@ int CeedSingleOperatorFullAssemble(CeedOperator op, SparseMatrix *out)
CeedInt nelem, elemsize, nqpts;
CeedSize nnodes;
ierr = CeedElemRestrictionGetNumElements(rstrin, &nelem); PCeedChk(ierr);
ierr = CeedElemRestrictionGetElementSize(rstrin, &elemsize); PCeedChk(ierr);
ierr = CeedElemRestrictionGetLVectorSize(rstrin, &nnodes); PCeedChk(ierr);
ierr = CeedBasisGetNumQuadraturePoints(basisin, &nqpts); PCeedChk(ierr);
ierr = CeedElemRestrictionGetNumElements(rstrin, &nelem); CeedChk(ierr);
ierr = CeedElemRestrictionGetElementSize(rstrin, &elemsize); CeedChk(ierr);
ierr = CeedElemRestrictionGetLVectorSize(rstrin, &nnodes); CeedChk(ierr);
ierr = CeedBasisGetNumQuadraturePoints(basisin, &nqpts); CeedChk(ierr);
// Determine elem_dof relation
CeedVector index_vec;
ierr = CeedVectorCreate(ceed, nnodes, &index_vec); PCeedChk(ierr);
ierr = CeedVectorCreate(ceed, nnodes, &index_vec); CeedChk(ierr);
CeedScalar *array;
ierr = CeedVectorGetArrayWrite(index_vec, CEED_MEM_HOST, &array);
PCeedChk(ierr);
CeedChk(ierr);
for (CeedSize i = 0; i < nnodes; ++i)
{
array[i] = i;
}
ierr = CeedVectorRestoreArray(index_vec, &array); PCeedChk(ierr);
ierr = CeedVectorRestoreArray(index_vec, &array); CeedChk(ierr);
CeedVector elem_dof;
ierr = CeedVectorCreate(ceed, nelem * elemsize, &elem_dof); PCeedChk(ierr);
ierr = CeedVectorSetValue(elem_dof, 0.0); PCeedChk(ierr);
ierr = CeedVectorCreate(ceed, nelem * elemsize, &elem_dof); CeedChk(ierr);
ierr = CeedVectorSetValue(elem_dof, 0.0); CeedChk(ierr);
CeedElemRestrictionApply(rstrin, CEED_NOTRANSPOSE, index_vec,
elem_dof, CEED_REQUEST_IMMEDIATE); PCeedChk(ierr);
elem_dof, CEED_REQUEST_IMMEDIATE); CeedChk(ierr);
const CeedScalar * elem_dof_a;
ierr = CeedVectorGetArrayRead(elem_dof, CEED_MEM_HOST, &elem_dof_a);
PCeedChk(ierr);
ierr = CeedVectorDestroy(&index_vec); PCeedChk(ierr);
CeedChk(ierr);
ierr = CeedVectorDestroy(&index_vec); CeedChk(ierr);
// loop over elements and put in SparseMatrix
// SparseMatrix * out = new SparseMatrix(nnodes, nnodes);
MFEM_ASSERT(out->Height() == nnodes, "Sizes don't match!");
MFEM_ASSERT(out->Width() == nnodes, "Sizes don't match!");
const CeedScalar *interpin, *gradin;
ierr = CeedBasisGetInterp(basisin, &interpin); PCeedChk(ierr);
ierr = CeedBasisGetGrad(basisin, &gradin); PCeedChk(ierr);
ierr = CeedBasisGetInterp(basisin, &interpin); CeedChk(ierr);
ierr = CeedBasisGetGrad(basisin, &gradin); CeedChk(ierr);
const CeedScalar * assembledqfarray;
ierr = CeedVectorGetArrayRead(assembledqf, CEED_MEM_HOST, &assembledqfarray);
PCeedChk(ierr);
CeedChk(ierr);
CeedInt layout[3];
ierr = CeedElemRestrictionGetELayout(rstr_q, &layout); PCeedChk(ierr);
ierr = CeedElemRestrictionDestroy(&rstr_q); PCeedChk(ierr);
ierr = CeedElemRestrictionGetELayout(rstr_q, &layout); CeedChk(ierr);
ierr = CeedElemRestrictionDestroy(&rstr_q); CeedChk(ierr);
// enforce structurally symmetric for later elimination
const int skip_zeros = 0;
@@ -280,13 +280,13 @@ int CeedSingleOperatorFullAssemble(CeedOperator op, SparseMatrix *out)
out->AddSubMatrix(rows, rows, elem_mat, skip_zeros);
}
ierr = CeedVectorRestoreArrayRead(elem_dof, &elem_dof_a); PCeedChk(ierr);
ierr = CeedVectorDestroy(&elem_dof); PCeedChk(ierr);
ierr = CeedVectorRestoreArrayRead(elem_dof, &elem_dof_a); CeedChk(ierr);
ierr = CeedVectorDestroy(&elem_dof); CeedChk(ierr);
ierr = CeedVectorRestoreArrayRead(assembledqf, &assembledqfarray);
PCeedChk(ierr);
ierr = CeedVectorDestroy(&assembledqf); PCeedChk(ierr);
ierr = CeedHackFree(&emodein); PCeedChk(ierr);
ierr = CeedHackFree(&emodeout); PCeedChk(ierr);
CeedChk(ierr);
ierr = CeedVectorDestroy(&assembledqf); CeedChk(ierr);
ierr = CeedHackFree(&emodein); CeedChk(ierr);
ierr = CeedHackFree(&emodeout); CeedChk(ierr);
return 0;
}
@@ -297,7 +297,7 @@ int CeedOperatorFullAssemble(CeedOperator op, SparseMatrix **mat)
CeedSize in_len, out_len;
ierr = CeedOperatorGetActiveVectorLengths(op, &in_len, &out_len);
PCeedChk(ierr);
CeedChk(ierr);
const int nnodes = in_len;
MFEM_VERIFY(in_len == out_len, "not a square CeedOperator");
MFEM_VERIFY(in_len == nnodes, "size overflow");
@@ -305,26 +305,26 @@ int CeedOperatorFullAssemble(CeedOperator op, SparseMatrix **mat)
SparseMatrix *out = new SparseMatrix(nnodes, nnodes);
bool isComposite;
ierr = CeedOperatorIsComposite(op, &isComposite); PCeedChk(ierr);
ierr = CeedOperatorIsComposite(op, &isComposite); CeedChk(ierr);
if (isComposite)
{
CeedInt numsub;
CeedOperator *subops;
#if CEED_VERSION_GE(0, 10, 2)
CeedCompositeOperatorGetNumSub(op, &numsub);
ierr = CeedCompositeOperatorGetSubList(op, &subops); PCeedChk(ierr);
ierr = CeedCompositeOperatorGetSubList(op, &subops); CeedChk(ierr);
#else
CeedOperatorGetNumSub(op, &numsub);
ierr = CeedOperatorGetSubList(op, &subops); PCeedChk(ierr);
ierr = CeedOperatorGetSubList(op, &subops); CeedChk(ierr);
#endif
for (int i = 0; i < numsub; ++i)
{
ierr = CeedSingleOperatorFullAssemble(subops[i], out); PCeedChk(ierr);
ierr = CeedSingleOperatorFullAssemble(subops[i], out); CeedChk(ierr);
}
}
else
{
ierr = CeedSingleOperatorFullAssemble(op, out); PCeedChk(ierr);
ierr = CeedSingleOperatorFullAssemble(op, out); CeedChk(ierr);
}
// enforce structurally symmetric for later elimination
const int skip_zeros = 0;
@@ -338,4 +338,4 @@ int CeedOperatorFullAssemble(CeedOperator op, SparseMatrix **mat)
} // namespace mfem
#endif // MFEM_USE_CEED
#endif
+2 -4
View File
@@ -19,8 +19,6 @@
namespace mfem
{
class SparseMatrix;
namespace ceed
{
@@ -36,6 +34,6 @@ int CeedOperatorFullAssemble(CeedOperator op, SparseMatrix **mat);
} // namespace mfem
#endif // MFEM_USE_CEED
#endif
#endif // MFEM_CEED_ASSEMBLE_HPP
#endif
+63 -64
View File
@@ -15,8 +15,8 @@
#include "../interface/util.hpp"
#ifdef MFEM_USE_CEED
#include <ceed/backend.h>
#include <math.h>
// todo: should probably use Ceed memory wrappers instead of calloc/free?
#include <stdlib.h>
@@ -86,14 +86,14 @@ int CeedATPMGElemRestriction(int order,
{
int ierr;
Ceed ceed;
ierr = CeedElemRestrictionGetCeed(er_in, &ceed); PCeedChk(ierr);
ierr = CeedElemRestrictionGetCeed(er_in, &ceed); CeedChk(ierr);
CeedInt numelem, numcomp, elemsize;
CeedSize numnodes;
ierr = CeedElemRestrictionGetNumElements(er_in, &numelem); PCeedChk(ierr);
ierr = CeedElemRestrictionGetLVectorSize(er_in, &numnodes); PCeedChk(ierr);
ierr = CeedElemRestrictionGetElementSize(er_in, &elemsize); PCeedChk(ierr);
ierr = CeedElemRestrictionGetNumComponents(er_in, &numcomp); PCeedChk(ierr);
ierr = CeedElemRestrictionGetNumElements(er_in, &numelem); CeedChk(ierr);
ierr = CeedElemRestrictionGetLVectorSize(er_in, &numnodes); CeedChk(ierr);
ierr = CeedElemRestrictionGetElementSize(er_in, &elemsize); CeedChk(ierr);
ierr = CeedElemRestrictionGetNumComponents(er_in, &numcomp); CeedChk(ierr);
if (numcomp != 1)
{
// todo: multi-component will require more thought
@@ -107,31 +107,31 @@ int CeedATPMGElemRestriction(int order,
CeedVector in_lvec, in_evec;
ierr = CeedElemRestrictionCreateVector(er_in, &in_lvec, &in_evec);
PCeedChk(ierr);
CeedChk(ierr);
// Create the elem_dof array from the given high-order ElemRestriction
// by using it to map the L-vector indices to an E-vector
CeedScalar * lvec_data;
ierr = CeedVectorGetArrayWrite(in_lvec, CEED_MEM_HOST, &lvec_data);
PCeedChk(ierr);
CeedChk(ierr);
for (CeedSize i = 0; i < numnodes; ++i)
{
lvec_data[i] = (CeedScalar) i;
}
ierr = CeedVectorRestoreArray(in_lvec, &lvec_data); PCeedChk(ierr);
ierr = CeedVectorRestoreArray(in_lvec, &lvec_data); CeedChk(ierr);
CeedInt in_layout[3];
ierr = CeedElemRestrictionGetELayout(er_in, &in_layout); PCeedChk(ierr);
ierr = CeedElemRestrictionGetELayout(er_in, &in_layout); CeedChk(ierr);
if (in_layout[0] == 0 && in_layout[1] == 0 && in_layout[2] == 0)
{
return CeedError(ceed, 1, "Cannot interpret e-vector ordering of given"
"CeedElemRestriction!");
}
ierr = CeedElemRestrictionApply(er_in, CEED_NOTRANSPOSE, in_lvec, in_evec,
CEED_REQUEST_IMMEDIATE); PCeedChk(ierr);
ierr = CeedVectorDestroy(&in_lvec); PCeedChk(ierr);
CEED_REQUEST_IMMEDIATE); CeedChk(ierr);
ierr = CeedVectorDestroy(&in_lvec); CeedChk(ierr);
const CeedScalar * in_elem_dof;
ierr = CeedVectorGetArrayRead(in_evec, CEED_MEM_HOST, &in_elem_dof);
PCeedChk(ierr);
CeedChk(ierr);
// Create a map (dof_map) that maps high-order ldof indices to
// low-order ldof indices, with -1 indicating no correspondence
@@ -469,13 +469,13 @@ int CeedATPMGElemRestriction(int order,
"CeedATPMGElemRestriction does not yet support this dimension.");
}
ierr = CeedVectorRestoreArrayRead(in_evec, &in_elem_dof); PCeedChk(ierr);
ierr = CeedVectorDestroy(&in_evec); PCeedChk(ierr);
ierr = CeedVectorRestoreArrayRead(in_evec, &in_elem_dof); CeedChk(ierr);
ierr = CeedVectorDestroy(&in_evec); CeedChk(ierr);
ierr = CeedElemRestrictionCreate(ceed, numelem, coarse_elemsize, numcomp,
0, running_out_ldof_count,
CEED_MEM_HOST, CEED_COPY_VALUES, out_elem_dof,
er_out); PCeedChk(ierr);
er_out); CeedChk(ierr);
delete [] out_elem_dof;
@@ -491,7 +491,7 @@ int CeedBasisATPMGCoarseToFine(Ceed ceed, int P1d, int dim, int order_reduction,
// calling the following Ceed function)
int ierr;
ierr = CeedBasisCreateTensorH1Lagrange(ceed, dim, 1, P1d - order_reduction, P1d,
CEED_GAUSS_LOBATTO, basisc2f); PCeedChk(ierr);
CEED_GAUSS_LOBATTO, basisc2f); CeedChk(ierr);
return 0;
}
@@ -501,13 +501,13 @@ int CeedBasisATPMGCoarseToFine(CeedBasis basisin,
{
int ierr;
Ceed ceed;
ierr = CeedBasisGetCeed(basisin, &ceed); PCeedChk(ierr);
ierr = CeedBasisGetCeed(basisin, &ceed); CeedChk(ierr);
CeedInt dim, P1d;
ierr = CeedBasisGetDimension(basisin, &dim); PCeedChk(ierr);
ierr = CeedBasisGetNumNodes1D(basisin, &P1d); PCeedChk(ierr);
ierr = CeedBasisGetDimension(basisin, &dim); CeedChk(ierr);
ierr = CeedBasisGetNumNodes1D(basisin, &P1d); CeedChk(ierr);
ierr = CeedBasisATPMGCoarseToFine(ceed, P1d, dim, order_reduction,
basisc2f); PCeedChk(ierr);
basisc2f); CeedChk(ierr);
return 0;
}
@@ -518,20 +518,20 @@ int CeedBasisATPMGCoarsen(CeedBasis basisin,
{
int ierr;
Ceed ceed;
ierr = CeedBasisGetCeed(basisin, &ceed); PCeedChk(ierr);
ierr = CeedBasisGetCeed(basisin, &ceed); CeedChk(ierr);
CeedInt dim, ncomp, P1d, Q1d;
ierr = CeedBasisGetDimension(basisin, &dim); PCeedChk(ierr);
ierr = CeedBasisGetNumComponents(basisin, &ncomp); PCeedChk(ierr);
ierr = CeedBasisGetNumNodes1D(basisin, &P1d); PCeedChk(ierr);
ierr = CeedBasisGetNumQuadraturePoints1D(basisin, &Q1d); PCeedChk(ierr);
ierr = CeedBasisGetDimension(basisin, &dim); CeedChk(ierr);
ierr = CeedBasisGetNumComponents(basisin, &ncomp); CeedChk(ierr);
ierr = CeedBasisGetNumNodes1D(basisin, &P1d); CeedChk(ierr);
ierr = CeedBasisGetNumQuadraturePoints1D(basisin, &Q1d); CeedChk(ierr);
CeedInt coarse_P1d = P1d - order_reduction;
const CeedScalar *interp1d;
ierr = CeedBasisGetInterp1D(basisin, &interp1d); PCeedChk(ierr);
ierr = CeedBasisGetInterp1D(basisin, &interp1d); CeedChk(ierr);
const CeedScalar * grad1d;
ierr = CeedBasisGetGrad1D(basisin, &grad1d); PCeedChk(ierr);
ierr = CeedBasisGetGrad1D(basisin, &grad1d); CeedChk(ierr);
CeedScalar * coarse_interp1d = new CeedScalar[coarse_P1d * Q1d];
CeedScalar * coarse_grad1d = new CeedScalar[coarse_P1d * Q1d];
@@ -542,14 +542,14 @@ int CeedBasisATPMGCoarsen(CeedBasis basisin,
/* one way you might be able to tell is to just run this algorithm
with coarse_P1d = 2 (i.e., linear) and look for symmetry in the coarse
basis matrix? */
ierr = CeedLobattoQuadrature(P1d, fine_nodal_points, NULL); PCeedChk(ierr);
ierr = CeedLobattoQuadrature(P1d, fine_nodal_points, NULL); CeedChk(ierr);
for (int i = 0; i < P1d; ++i)
{
fine_nodal_points[i] = 0.5 * fine_nodal_points[i] + 0.5; // cheating
}
const CeedScalar *interp_ctof;
ierr = CeedBasisGetInterp1D(basisc2f, &interp_ctof); PCeedChk(ierr);
ierr = CeedBasisGetInterp1D(basisc2f, &interp_ctof); CeedChk(ierr);
for (int i = 0; i < Q1d; ++i)
{
@@ -568,12 +568,12 @@ int CeedBasisATPMGCoarsen(CeedBasis basisin,
}
const CeedScalar * qref1d;
ierr = CeedBasisGetQRef(basisin, &qref1d); PCeedChk(ierr);
ierr = CeedBasisGetQRef(basisin, &qref1d); CeedChk(ierr);
const CeedScalar * qweight1d;
ierr = CeedBasisGetQWeights(basisin, &qweight1d); PCeedChk(ierr);
ierr = CeedBasisGetQWeights(basisin, &qweight1d); CeedChk(ierr);
ierr = CeedBasisCreateTensorH1(ceed, dim, ncomp,
coarse_P1d, Q1d, coarse_interp1d, coarse_grad1d,
qref1d, qweight1d, basisout); PCeedChk(ierr);
qref1d, qweight1d, basisout); CeedChk(ierr);
delete [] fine_nodal_points;
delete [] coarse_interp1d;
@@ -593,19 +593,19 @@ int CeedATPMGOperator(CeedOperator oper, int order_reduction,
int ierr;
Ceed ceed;
ierr = CeedOperatorGetCeed(oper, &ceed); PCeedChk(ierr);
ierr = CeedOperatorGetCeed(oper, &ceed); CeedChk(ierr);
CeedQFunction qf;
ierr = CeedOperatorGetQFunction(oper, &qf); PCeedChk(ierr);
ierr = CeedOperatorGetQFunction(oper, &qf); CeedChk(ierr);
CeedInt numinputfields, numoutputfields;
CeedQFunctionField *inputqfields, *outputqfields;
ierr = CeedQFunctionGetFields(qf, &numinputfields, &inputqfields,
&numoutputfields, &outputqfields);
PCeedChk(ierr);
CeedChk(ierr);
CeedOperatorField *inputfields, *outputfields;
ierr = CeedOperatorGetFields(oper, &numinputfields, &inputfields,
&numoutputfields, &outputfields);
PCeedChk(ierr);
CeedChk(ierr);
CeedElemRestriction * er_input = new CeedElemRestriction[numinputfields];
CeedElemRestriction * er_output = new CeedElemRestriction[numoutputfields];
@@ -619,11 +619,10 @@ int CeedATPMGOperator(CeedOperator oper, int order_reduction,
for (int i = 0; i < numinputfields; ++i)
{
ierr = CeedOperatorFieldGetElemRestriction(inputfields[i],
&er_input[i]); PCeedChk(ierr);
ierr = CeedOperatorFieldGetVector(inputfields[i], &if_vector[i]);
PCeedChk(ierr);
&er_input[i]); CeedChk(ierr);
ierr = CeedOperatorFieldGetVector(inputfields[i], &if_vector[i]); CeedChk(ierr);
ierr = CeedOperatorFieldGetBasis(inputfields[i], &basis_input[i]);
PCeedChk(ierr);
CeedChk(ierr);
if (if_vector[i] == CEED_VECTOR_ACTIVE)
{
if (active_input_basis < 0)
@@ -639,11 +638,11 @@ int CeedATPMGOperator(CeedOperator oper, int order_reduction,
for (int i = 0; i < numoutputfields; ++i)
{
ierr = CeedOperatorFieldGetElemRestriction(outputfields[i],
&er_output[i]); PCeedChk(ierr);
&er_output[i]); CeedChk(ierr);
ierr = CeedOperatorFieldGetVector(outputfields[i], &of_vector[i]);
PCeedChk(ierr);
CeedChk(ierr);
ierr = CeedOperatorFieldGetBasis(outputfields[i], &basis_output[i]);
PCeedChk(ierr);
CeedChk(ierr);
if (of_vector[i] == CEED_VECTOR_ACTIVE)
{
// should already be coarsened
@@ -660,36 +659,36 @@ int CeedATPMGOperator(CeedOperator oper, int order_reduction,
CeedOperator coper;
ierr = CeedOperatorCreate(ceed, qf, CEED_QFUNCTION_NONE, CEED_QFUNCTION_NONE,
&coper); PCeedChk(ierr);
&coper); CeedChk(ierr);
for (int i = 0; i < numinputfields; ++i)
{
char * fieldname;
ierr = CeedQFunctionFieldGetName(inputqfields[i], &fieldname); PCeedChk(ierr);
ierr = CeedQFunctionFieldGetName(inputqfields[i], &fieldname); CeedChk(ierr);
if (if_vector[i] == CEED_VECTOR_ACTIVE)
{
ierr = CeedOperatorSetField(coper, fieldname, coarse_er, cbasis,
if_vector[i]); PCeedChk(ierr);
if_vector[i]); CeedChk(ierr);
}
else
{
ierr = CeedOperatorSetField(coper, fieldname, er_input[i], basis_input[i],
if_vector[i]); PCeedChk(ierr);
if_vector[i]); CeedChk(ierr);
}
}
for (int i = 0; i < numoutputfields; ++i)
{
char * fieldname;
ierr = CeedQFunctionFieldGetName(outputqfields[i], &fieldname); PCeedChk(ierr);
ierr = CeedQFunctionFieldGetName(outputqfields[i], &fieldname); CeedChk(ierr);
if (of_vector[i] == CEED_VECTOR_ACTIVE)
{
ierr = CeedOperatorSetField(coper, fieldname, coarse_er, cbasis,
of_vector[i]); PCeedChk(ierr);
of_vector[i]); CeedChk(ierr);
}
else
{
ierr = CeedOperatorSetField(coper, fieldname, er_output[i], basis_output[i],
of_vector[i]); PCeedChk(ierr);
of_vector[i]); CeedChk(ierr);
}
}
delete [] er_input;
@@ -712,21 +711,21 @@ int CeedATPMGOperator(CeedOperator oper, int order_reduction,
int ierr;
CeedQFunction qf;
ierr = CeedOperatorGetQFunction(oper, &qf); PCeedChk(ierr);
ierr = CeedOperatorGetQFunction(oper, &qf); CeedChk(ierr);
CeedInt numinputfields, numoutputfields;
CeedOperatorField *inputfields;
ierr = CeedOperatorGetFields(oper, &numinputfields, &inputfields,
&numoutputfields, NULL);
PCeedChk(ierr);
CeedChk(ierr);
CeedBasis basis;
ierr = CeedOperatorGetActiveBasis(oper, &basis); PCeedChk(ierr);
ierr = CeedOperatorGetActiveBasis(oper, &basis); CeedChk(ierr);
ierr = CeedBasisATPMGCoarseToFine(basis, basis_ctof_out, order_reduction);
PCeedChk(ierr);
CeedChk(ierr);
ierr = CeedBasisATPMGCoarsen(basis, *basis_ctof_out, coarse_basis_out,
order_reduction); PCeedChk(ierr);
order_reduction); CeedChk(ierr);
ierr = CeedATPMGOperator(oper, order_reduction, coarse_er, *coarse_basis_out,
*basis_ctof_out, out); PCeedChk(ierr);
*basis_ctof_out, out); CeedChk(ierr);
return 0;
}
@@ -735,11 +734,11 @@ int CeedOperatorGetOrder(CeedOperator oper, CeedInt * order)
int ierr;
CeedOperatorField active_field;
ierr = CeedOperatorGetActiveField(oper, &active_field); PCeedChk(ierr);
ierr = CeedOperatorGetActiveField(oper, &active_field); CeedChk(ierr);
CeedBasis basis;
ierr = CeedOperatorFieldGetBasis(active_field, &basis); PCeedChk(ierr);
ierr = CeedOperatorFieldGetBasis(active_field, &basis); CeedChk(ierr);
int P1d;
ierr = CeedBasisGetNumNodes1D(basis, &P1d); PCeedChk(ierr);
ierr = CeedBasisGetNumNodes1D(basis, &P1d); CeedChk(ierr);
*order = P1d - 1;
return 0;
@@ -754,13 +753,13 @@ int CeedATPMGBundle(CeedOperator oper, int order_reduction,
{
int ierr;
CeedInt order;
ierr = CeedOperatorGetOrder(oper, &order); PCeedChk(ierr);
ierr = CeedOperatorGetOrder(oper, &order); CeedChk(ierr);
CeedElemRestriction ho_er;
ierr = CeedOperatorGetActiveElemRestriction(oper, &ho_er); PCeedChk(ierr);
ierr = CeedOperatorGetActiveElemRestriction(oper, &ho_er); CeedChk(ierr);
ierr = CeedATPMGElemRestriction(order, order_reduction, ho_er, er_out, dof_map);
PCeedChk(ierr);
CeedChk(ierr);
ierr = CeedATPMGOperator(oper, order_reduction, *er_out, coarse_basis_out,
basis_ctof_out, coarse_oper); PCeedChk(ierr);
basis_ctof_out, coarse_oper); CeedChk(ierr);
return 0;
}
+172 -169
View File
@@ -14,166 +14,175 @@
namespace mfem
{
void DofTransformation::TransformPrimal(double *v) const
{
MFEM_ASSERT(dof_trans_,
"DofTransformation has no local transformation, call "
"SetDofTransformation first!");
int size = dof_trans_->Size();
if (vdim_ == 1 || (Ordering::Type)ordering_ == Ordering::byNODES)
{
for (int i=0; i<vdim_; i++)
{
dof_trans_->TransformPrimal(Fo_, &v[i*size]);
}
}
else
{
Vector vec(size);
for (int i=0; i<vdim_; i++)
{
for (int j=0; j<size; j++)
{
vec(j) = v[j*vdim_+i];
}
dof_trans_->TransformPrimal(Fo_, vec);
for (int j=0; j<size; j++)
{
v[j*vdim_+i] = vec(j);
}
}
}
}
void DofTransformation::InvTransformPrimal(double *v) const
{
MFEM_ASSERT(dof_trans_,
"DofTransformation has no local transformation, call "
"SetDofTransformation first!");
int size = dof_trans_->Height();
if (vdim_ == 1 || (Ordering::Type)ordering_ == Ordering::byNODES)
{
for (int i=0; i<vdim_; i++)
{
dof_trans_->InvTransformPrimal(Fo_, &v[i*size]);
}
}
else
{
Vector vec(size);
for (int i=0; i<vdim_; i++)
{
for (int j=0; j<size; j++)
{
vec(j) = v[j*vdim_+i];
}
dof_trans_->InvTransformPrimal(Fo_, vec);
for (int j=0; j<size; j++)
{
v[j*vdim_+i] = vec(j);
}
}
}
}
void DofTransformation::TransformDual(double *v) const
{
MFEM_ASSERT(dof_trans_,
"DofTransformation has no local transformation, call "
"SetDofTransformation first!");
int size = dof_trans_->Size();
if (vdim_ == 1 || (Ordering::Type)ordering_ == Ordering::byNODES)
{
for (int i=0; i<vdim_; i++)
{
dof_trans_->TransformDual(Fo_, &v[i*size]);
}
}
else
{
Vector vec(size);
for (int i=0; i<vdim_; i++)
{
for (int j=0; j<size; j++)
{
vec(j) = v[j*vdim_+i];
}
dof_trans_->TransformDual(Fo_, vec);
for (int j=0; j<size; j++)
{
v[j*vdim_+i] = vec(j);
}
}
}
}
void DofTransformation::InvTransformDual(double *v) const
{
MFEM_ASSERT(dof_trans_,
"DofTransformation has no local transformation, call "
"SetDofTransformation first!");
int size = dof_trans_->Size();
if (vdim_ == 1 || (Ordering::Type)ordering_ == Ordering::byNODES)
{
for (int i=0; i<vdim_; i++)
{
dof_trans_->InvTransformDual(Fo_, &v[i*size]);
}
}
else
{
Vector vec(size);
for (int i=0; i<vdim_; i++)
{
for (int j=0; j<size; j++)
{
vec(j) = v[j*vdim_+i];
}
dof_trans_->InvTransformDual(Fo_, vec);
for (int j=0; j<size; j++)
{
v[j*vdim_+i] = vec(j);
}
}
}
}
void TransformPrimal(const DofTransformation *ran_dof_trans,
const DofTransformation *dom_dof_trans,
DenseMatrix &elmat)
{
// No action if both transformations are NULL
if (ran_dof_trans)
if (ran_dof_trans && dom_dof_trans)
{
ran_dof_trans->TransformPrimalCols(elmat);
dom_dof_trans->TransformDualRows(elmat);
}
else if (ran_dof_trans)
{
ran_dof_trans->TransformPrimalCols(elmat);
}
if (dom_dof_trans)
else if (dom_dof_trans)
{
dom_dof_trans->TransformDualRows(elmat);
}
else
{
// If both transformations are NULL this function should not be called
}
}
void TransformDual(const DofTransformation *ran_dof_trans,
const DofTransformation *dom_dof_trans,
DenseMatrix &elmat)
{
// No action if both transformations are NULL
if (ran_dof_trans)
if (ran_dof_trans && dom_dof_trans)
{
ran_dof_trans->TransformDualCols(elmat);
dom_dof_trans->TransformDualRows(elmat);
}
else if (ran_dof_trans)
{
ran_dof_trans->TransformDualCols(elmat);
}
if (dom_dof_trans)
else if (dom_dof_trans)
{
dom_dof_trans->TransformDualRows(elmat);
}
else
{
// If both transformations are NULL this function should not be called
}
}
void StatelessVDofTransformation::TransformPrimal(const Array<int> & face_ori,
double *v) const
{
int size = sdoftrans_->Size();
if ((Ordering::Type)ordering_ == Ordering::byNODES || vdim_ == 1)
{
for (int i=0; i<vdim_; i++)
{
sdoftrans_->TransformPrimal(face_ori, &v[i*size]);
}
}
else
{
Vector vec(size);
for (int i=0; i<vdim_; i++)
{
for (int j=0; j<size; j++)
{
vec(j) = v[j*vdim_+i];
}
sdoftrans_->TransformPrimal(face_ori, vec);
for (int j=0; j<size; j++)
{
v[j*vdim_+i] = vec(j);
}
}
}
}
void StatelessVDofTransformation::InvTransformPrimal(
const Array<int> & face_ori,
double *v) const
{
int size = sdoftrans_->Height();
if ((Ordering::Type)ordering_ == Ordering::byNODES)
{
for (int i=0; i<vdim_; i++)
{
sdoftrans_->InvTransformPrimal(face_ori, &v[i*size]);
}
}
else
{
Vector vec(size);
for (int i=0; i<vdim_; i++)
{
for (int j=0; j<size; j++)
{
vec(j) = v[j*vdim_+i];
}
sdoftrans_->InvTransformPrimal(face_ori, vec);
for (int j=0; j<size; j++)
{
v[j*vdim_+i] = vec(j);
}
}
}
}
void StatelessVDofTransformation::TransformDual(const Array<int> & face_ori,
double *v) const
{
int size = sdoftrans_->Size();
if ((Ordering::Type)ordering_ == Ordering::byNODES)
{
for (int i=0; i<vdim_; i++)
{
sdoftrans_->TransformDual(face_ori, &v[i*size]);
}
}
else
{
Vector vec(size);
for (int i=0; i<vdim_; i++)
{
for (int j=0; j<size; j++)
{
vec(j) = v[j*vdim_+i];
}
sdoftrans_->TransformDual(face_ori, vec);
for (int j=0; j<size; j++)
{
v[j*vdim_+i] = vec(j);
}
}
}
}
void StatelessVDofTransformation::InvTransformDual(const Array<int> & face_ori,
double *v) const
{
int size = sdoftrans_->Size();
if ((Ordering::Type)ordering_ == Ordering::byNODES)
{
for (int i=0; i<vdim_; i++)
{
sdoftrans_->InvTransformDual(face_ori, &v[i*size]);
}
}
else
{
Vector vec(size);
for (int i=0; i<vdim_; i++)
{
for (int j=0; j<size; j++)
{
vec(j) = v[j*vdim_+i];
}
sdoftrans_->InvTransformDual(face_ori, vec);
for (int j=0; j<size; j++)
{
v[j*vdim_+i] = vec(j);
}
}
}
}
// ordering (i0j0, i1j0, i0j1, i1j1), each row is a column major matrix
const double ND_DofTransformation::T_data[24] =
const double ND_StatelessDofTransformation::T_data[24] =
{
1.0, 0.0, 0.0, 1.0,
-1.0, -1.0, 0.0, 1.0,
@@ -183,11 +192,11 @@ const double ND_DofTransformation::T_data[24] =
0.0, 1.0, 1.0, 0.0
};
const DenseTensor ND_DofTransformation
::T(const_cast<double *>(ND_DofTransformation::T_data), 2, 2, 6);
const DenseTensor ND_StatelessDofTransformation
::T(const_cast<double*>(ND_StatelessDofTransformation::T_data), 2, 2, 6);
// ordering (i0j0, i1j0, i0j1, i1j1), each row is a column major matrix
const double ND_DofTransformation::TInv_data[24] =
const double ND_StatelessDofTransformation::TInv_data[24] =
{
1.0, 0.0, 0.0, 1.0,
-1.0, -1.0, 0.0, 1.0,
@@ -197,11 +206,12 @@ const double ND_DofTransformation::TInv_data[24] =
0.0, 1.0, 1.0, 0.0
};
const DenseTensor ND_DofTransformation
::TInv(const_cast<double *>(TInv_data), 2, 2, 6);
const DenseTensor ND_StatelessDofTransformation
::TInv(const_cast<double*>(TInv_data), 2, 2, 6);
ND_DofTransformation::ND_DofTransformation(int size, int p, int num_edges,
int num_tri_faces)
ND_StatelessDofTransformation::ND_StatelessDofTransformation(int size, int p,
int num_edges,
int num_tri_faces)
: StatelessDofTransformation(size)
, order(p)
, nedofs(p)
@@ -211,19 +221,18 @@ ND_DofTransformation::ND_DofTransformation(int size, int p, int num_edges,
{
}
void ND_DofTransformation::TransformPrimal(const Array<int> & Fo,
double *v) const
void ND_StatelessDofTransformation::TransformPrimal(const Array<int> & Fo,
double *v) const
{
// Return immediately when no face DoFs are present
if (IsIdentity()) { return; }
if (nfdofs < 2) { return; }
MFEM_VERIFY(Fo.Size() >= nfaces,
"Face orientation array is shorter than the number of faces in "
"ND_DofTransformation");
"ND_StatelessDofTransformation");
double data[2];
Vector v2(data, 2);
DenseMatrix T2;
// Transform face DoFs
for (int f=0; f<nfaces; f++)
@@ -231,25 +240,23 @@ void ND_DofTransformation::TransformPrimal(const Array<int> & Fo,
for (int i=0; i<nfdofs/2; i++)
{
v2 = &v[nedges*nedofs + f*nfdofs + 2*i];
T2.UseExternalData(const_cast<double *>(T.GetData(Fo[f])), 2, 2);
T2.Mult(v2, &v[nedges*nedofs + f*nfdofs + 2*i]);
T(Fo[f]).Mult(v2, &v[nedges*nedofs + f*nfdofs + 2*i]);
}
}
}
void ND_DofTransformation::InvTransformPrimal(const Array<int> & Fo,
double *v) const
void ND_StatelessDofTransformation::InvTransformPrimal(const Array<int> & Fo,
double *v) const
{
// Return immediately when no face DoFs are present
if (IsIdentity()) { return; }
if (nfdofs < 2) { return; }
MFEM_VERIFY(Fo.Size() >= nfaces,
"Face orientation array is shorter than the number of faces in "
"ND_DofTransformation");
"ND_StatelessDofTransformation");
double data[2];
Vector v2(data, 2);
DenseMatrix T2Inv;
// Transform face DoFs
for (int f=0; f<nfaces; f++)
@@ -257,24 +264,23 @@ void ND_DofTransformation::InvTransformPrimal(const Array<int> & Fo,
for (int i=0; i<nfdofs/2; i++)
{
v2 = &v[nedges*nedofs + f*nfdofs + 2*i];
T2Inv.UseExternalData(const_cast<double *>(TInv.GetData(Fo[f])), 2, 2);
T2Inv.Mult(v2, &v[nedges*nedofs + f*nfdofs + 2*i]);
TInv(Fo[f]).Mult(v2, &v[nedges*nedofs + f*nfdofs + 2*i]);
}
}
}
void ND_DofTransformation::TransformDual(const Array<int> & Fo, double *v) const
void ND_StatelessDofTransformation::TransformDual(const Array<int> & Fo,
double *v) const
{
// Return immediately when no face DoFs are present
if (IsIdentity()) { return; }
if (nfdofs < 2) { return; }
MFEM_VERIFY(Fo.Size() >= nfaces,
"Face orientation array is shorter than the number of faces in "
"ND_DofTransformation");
"ND_StatelessDofTransformation");
double data[2];
Vector v2(data, 2);
DenseMatrix T2Inv;
// Transform face DoFs
for (int f=0; f<nfaces; f++)
@@ -282,25 +288,23 @@ void ND_DofTransformation::TransformDual(const Array<int> & Fo, double *v) const
for (int i=0; i<nfdofs/2; i++)
{
v2 = &v[nedges*nedofs + f*nfdofs + 2*i];
T2Inv.UseExternalData(const_cast<double *>(TInv.GetData(Fo[f])), 2, 2);
T2Inv.MultTranspose(v2, &v[nedges*nedofs + f*nfdofs + 2*i]);
TInv(Fo[f]).MultTranspose(v2, &v[nedges*nedofs + f*nfdofs + 2*i]);
}
}
}
void ND_DofTransformation::InvTransformDual(const Array<int> & Fo,
double *v) const
void ND_StatelessDofTransformation::InvTransformDual(const Array<int> & Fo,
double *v) const
{
// Return immediately when no face DoFs are present
if (IsIdentity()) { return; }
if (nfdofs < 2) { return; }
MFEM_VERIFY(Fo.Size() >= nfaces,
"Face orientation array is shorter than the number of faces in "
"ND_DofTransformation");
"ND_StatelessDofTransformation");
double data[2];
Vector v2(data, 2);
DenseMatrix T2;
// Transform face DoFs
for (int f=0; f<nfaces; f++)
@@ -308,8 +312,7 @@ void ND_DofTransformation::InvTransformDual(const Array<int> & Fo,
for (int i=0; i<nfdofs/2; i++)
{
v2 = &v[nedges*nedofs + f*nfdofs + 2*i];
T2.UseExternalData(const_cast<double *>(T.GetData(Fo[f])), 2, 2);
T2.MultTranspose(v2, &v[nedges*nedofs + f*nfdofs + 2*i]);
T(Fo[f]).MultTranspose(v2, &v[nedges*nedofs + f*nfdofs + 2*i]);
}
}
}
+251 -77
View File
@@ -80,9 +80,6 @@ public:
inline int Width() const { return size_; }
inline int NumCols() const { return size_; }
/// If the DofTransformation performs no transformation
virtual bool IsIdentity() const = 0;
/** Transform local DoFs to align with the global DoFs. For example, this
transformation can be used to map the local vector computed by
FiniteElement::Project() to the transformed vector stored within a
@@ -118,8 +115,6 @@ public:
inline void InvTransformDual(const Array<int> & face_orientation,
Vector &v) const
{ InvTransformDual(face_orientation, v.GetData()); }
virtual ~StatelessDofTransformation() = default;
};
/** The DofTransformation class is an extension of the
@@ -138,76 +133,35 @@ public:
transferring finite element degrees of freedom between different meshes.
For examples of its use see the TransferMap used by the SubMesh class.
*/
class DofTransformation
class DofTransformation : virtual public StatelessDofTransformation
{
protected:
Array<int> Fo_;
const StatelessDofTransformation * dof_trans_;
int vdim_;
int ordering_;
Array<int> Fo;
DofTransformation(int size)
: StatelessDofTransformation(size) {}
public:
/** @brief Default constructor which requires that SetDofTransformation be
called before use. */
DofTransformation(int vdim = 1, int ordering = 0)
: dof_trans_(NULL)
, vdim_(vdim)
, ordering_(ordering)
{}
/// Constructor with a known StatelessDofTransformation
DofTransformation(const StatelessDofTransformation & dof_trans,
int vdim = 1, int ordering = 0)
: dof_trans_(&dof_trans)
, vdim_(vdim)
, ordering_(ordering)
{}
/** @brief Configure the transformation using face orientations for the
current element. */
/// The face_orientation array can be obtained from Mesh::GetElementFaces.
inline void SetFaceOrientations(const Array<int> & Fo)
{ Fo_ = Fo; }
inline void SetFaceOrientations(const Array<int> & face_orientation)
{ Fo = face_orientation; }
/// Return the face orientations for the current element
inline const Array<int> & GetFaceOrientations() const { return Fo_; }
inline const Array<int> & GetFaceOrientations() const { return Fo; }
/// Set or change the nested StatelessDofTransformation object
inline void SetDofTransformation(const StatelessDofTransformation & dof_trans)
{
dof_trans_ = &dof_trans;
}
inline void SetDofTransformation(const StatelessDofTransformation * dof_trans)
{
dof_trans_ = dof_trans;
}
/// Return the nested StatelessDofTransformation object
inline const StatelessDofTransformation * GetDofTransformation() const
{ return dof_trans_; }
/// Set or change the vdim and ordering parameter
inline void SetVDim(int vdim = 1, int ordering = 0)
{
vdim_ = vdim;
ordering_ = ordering;
}
/// Return the current vdim value
inline int GetVDim() const { return vdim_; }
inline int Size() const { return dof_trans_->Size(); }
inline int Height() const { return dof_trans_->Height(); }
inline int NumRows() const { return dof_trans_->NumRows(); }
inline int Width() const { return dof_trans_->Width(); }
inline int NumCols() const { return dof_trans_->NumCols(); }
inline bool IsIdentity() const { return dof_trans_->IsIdentity(); }
using StatelessDofTransformation::TransformPrimal;
using StatelessDofTransformation::InvTransformPrimal;
using StatelessDofTransformation::TransformDual;
using StatelessDofTransformation::InvTransformDual;
/** Transform local DoFs to align with the global DoFs. For example, this
transformation can be used to map the local vector computed by
FiniteElement::Project() to the transformed vector stored within a
GridFunction object. */
void TransformPrimal(double *v) const;
inline void TransformPrimal(double *v) const
{ TransformPrimal(Fo, v); }
inline void TransformPrimal(Vector &v) const
{ TransformPrimal(v.GetData()); }
@@ -225,18 +179,21 @@ public:
transform the vector obtained using GridFunction::GetSubVector before it
can be used to compute a local interpolation.
*/
void InvTransformPrimal(double *v) const;
inline void InvTransformPrimal(double *v) const
{ InvTransformPrimal(Fo, v); }
inline void InvTransformPrimal(Vector &v) const
{ InvTransformPrimal(v.GetData()); }
/** Transform dual DoFs as computed by a LinearFormIntegrator before summing
into a LinearForm object. */
void TransformDual(double *v) const;
inline void TransformDual(double *v) const
{ TransformDual(Fo, v); }
inline void TransformDual(Vector &v) const
{ TransformDual(v.GetData()); }
/** Inverse Transform dual DoFs */
void InvTransformDual(double *v) const;
inline void InvTransformDual(double *v) const
{ InvTransformDual(Fo, v); }
inline void InvTransformDual(Vector &v) const
{ InvTransformDual(v.GetData()); }
@@ -268,6 +225,8 @@ public:
TransformDual(V.GetColumn(c));
}
}
virtual ~DofTransformation() = default;
};
/** Transform a matrix of DoFs entries from different finite element spaces as
@@ -286,6 +245,145 @@ void TransformDual(const DofTransformation *ran_dof_trans,
const DofTransformation *dom_dof_trans,
DenseMatrix &elmat);
/** The StatelessVDofTransformation class implements a nested transformation
where an arbitrary StatelessDofTransformation is replicated with a
vdim >= 1.
*/
class StatelessVDofTransformation : virtual public StatelessDofTransformation
{
protected:
int vdim_;
int ordering_;
StatelessDofTransformation * sdoftrans_;
public:
/** @brief Default constructor which requires that SetDofTransformation be
called before use. */
StatelessVDofTransformation(int vdim = 1, int ordering = 0)
: StatelessDofTransformation(0)
, vdim_(vdim)
, ordering_(ordering)
, sdoftrans_(NULL)
{}
/// Constructor with a known StatelessDofTransformation
StatelessVDofTransformation(StatelessDofTransformation & doftrans,
int vdim = 1,
int ordering = 0)
: StatelessDofTransformation(vdim * doftrans.Size())
, vdim_(vdim)
, ordering_(ordering)
, sdoftrans_(&doftrans)
{}
/// Set or change the vdim parameter
inline void SetVDim(int vdim)
{
vdim_ = vdim;
if (sdoftrans_)
{
size_ = vdim_ * sdoftrans_->Size();
}
}
/// Return the current vdim value
inline int GetVDim() const { return vdim_; }
/// Set or change the nested StatelessDofTransformation object
inline void SetDofTransformation(StatelessDofTransformation & doftrans)
{
size_ = vdim_ * doftrans.Size();
sdoftrans_ = &doftrans;
}
/// Return the nested StatelessDofTransformation object
inline StatelessDofTransformation * GetDofTransformation() const
{ return sdoftrans_; }
using StatelessDofTransformation::TransformPrimal;
using StatelessDofTransformation::InvTransformPrimal;
using StatelessDofTransformation::TransformDual;
using StatelessDofTransformation::InvTransformDual;
/** Specializations of these base class methods which account for the vdim
and ordering of the full set of DoFs.
*/
void TransformPrimal(const Array<int> & face_ori, double *v) const;
void InvTransformPrimal(const Array<int> & face_ori, double *v) const;
void TransformDual(const Array<int> & face_ori, double *v) const;
void InvTransformDual(const Array<int> & face_ori, double *v) const;
};
/** The VDofTransformation class implements a nested transformation where an
arbitrary DofTransformation is replicated with a vdim >= 1.
*/
class VDofTransformation : public StatelessVDofTransformation,
public DofTransformation
{
protected:
DofTransformation * doftrans_;
public:
/** @brief Default constructor which requires that SetDofTransformation be
called before use. */
VDofTransformation(int vdim = 1, int ordering = 0)
: StatelessDofTransformation(0)
, StatelessVDofTransformation(vdim, ordering)
, DofTransformation(0)
, doftrans_(NULL)
{}
/// Constructor with a known DofTransformation
/// @note The face orientations in @a doftrans will be copied into the
/// new VDofTransformation object.
VDofTransformation(DofTransformation & doftrans, int vdim = 1,
int ordering = 0)
: StatelessDofTransformation(vdim * doftrans.Size())
, StatelessVDofTransformation(doftrans, vdim, ordering)
, DofTransformation(vdim * doftrans.Size())
, doftrans_(&doftrans)
{
DofTransformation::SetFaceOrientations(doftrans.GetFaceOrientations());
}
using StatelessVDofTransformation::SetDofTransformation;
/// Set or change the nested DofTransformation object
/// @note The face orientations in @a doftrans will be copied into the
/// VDofTransformation object.
void SetDofTransformation(DofTransformation & doftrans)
{
doftrans_ = &doftrans;
StatelessVDofTransformation::SetDofTransformation(doftrans);
DofTransformation::SetFaceOrientations(doftrans.GetFaceOrientations());
}
/// Return the nested DofTransformation object
inline DofTransformation * GetDofTransformation() const { return doftrans_; }
/// Set new face orientations in both the VDofTransformation and the
/// DofTransformation contained within (if there is one).
inline void SetFaceOrientations(const Array<int> & face_orientation)
{
DofTransformation::SetFaceOrientations(face_orientation);
if (doftrans_) { doftrans_->SetFaceOrientations(face_orientation); }
}
using DofTransformation::TransformPrimal;
using DofTransformation::InvTransformPrimal;
using DofTransformation::TransformDual;
using DofTransformation::InvTransformDual;
inline void TransformPrimal(double *v) const
{ TransformPrimal(Fo, v); }
inline void InvTransformPrimal(double *v) const
{ InvTransformPrimal(Fo, v); }
inline void TransformDual(double *v) const
{ TransformDual(Fo, v); }
inline void InvTransformDual(double *v) const
{ InvTransformDual(Fo, v); }
};
/** Abstract base class for high-order Nedelec spaces on elements with
triangular faces.
@@ -298,7 +396,7 @@ void TransformDual(const DofTransformation *ran_dof_trans,
be accessed as DenseMatrices using the GetFaceTransform() and
GetFaceInverseTransform() methods.
*/
class ND_DofTransformation : public StatelessDofTransformation
class ND_StatelessDofTransformation : virtual public StatelessDofTransformation
{
private:
static const double T_data[24];
@@ -312,7 +410,8 @@ protected:
const int nedges; // number of edges per element
const int nfaces; // number of triangular faces per element
ND_DofTransformation(int size, int order, int num_edges, int num_tri_faces);
ND_StatelessDofTransformation(int size, int order,
int num_edges, int num_tri_faces);
public:
// Return the 2x2 transformation operator for the given face orientation
@@ -322,41 +421,116 @@ public:
static const DenseMatrix & GetFaceInverseTransform(int ori)
{ return TInv(ori); }
bool IsIdentity() const override { return nfdofs < 2; }
void TransformPrimal(const Array<int> & face_orientation,
double *v) const;
void TransformPrimal(const Array<int> & Fo, double *v) const override;
void InvTransformPrimal(const Array<int> & Fo, double *v) const override;
void TransformDual(const Array<int> & Fo, double *v) const override;
void InvTransformDual(const Array<int> & Fo, double *v) const override;
void InvTransformPrimal(const Array<int> & face_orientation,
double *v) const;
void TransformDual(const Array<int> & face_orientation,
double *v) const;
void InvTransformDual(const Array<int> & face_orientation,
double *v) const;
};
/// Stateless DoF transformation implementation for the Nedelec basis on
/// triangles
class ND_TriDofTransformation : public ND_DofTransformation
class ND_TriStatelessDofTransformation : public ND_StatelessDofTransformation
{
public:
ND_TriStatelessDofTransformation(int order)
: StatelessDofTransformation(order*(order + 2))
, ND_StatelessDofTransformation(order*(order + 2), order, 3, 1)
{}
};
/// DoF transformation implementation for the Nedelec basis on triangles
class ND_TriDofTransformation : public DofTransformation,
public ND_TriStatelessDofTransformation
{
public:
ND_TriDofTransformation(int order)
: ND_DofTransformation(order*(order + 2), order, 3, 1)
: StatelessDofTransformation(order*(order + 2))
, DofTransformation(order*(order + 2))
, ND_TriStatelessDofTransformation(order)
{}
using DofTransformation::TransformPrimal;
using DofTransformation::InvTransformPrimal;
using DofTransformation::TransformDual;
using DofTransformation::InvTransformDual;
using ND_TriStatelessDofTransformation::TransformPrimal;
using ND_TriStatelessDofTransformation::InvTransformPrimal;
using ND_TriStatelessDofTransformation::TransformDual;
using ND_TriStatelessDofTransformation::InvTransformDual;
};
/// DoF transformation implementation for the Nedelec basis on tetrahedra
class ND_TetStatelessDofTransformation : public ND_StatelessDofTransformation
{
public:
ND_TetStatelessDofTransformation(int order)
: StatelessDofTransformation(order*(order + 2)*(order + 3)/2)
, ND_StatelessDofTransformation(order*(order + 2)*(order + 3)/2, order,
6, 4)
{}
};
/// DoF transformation implementation for the Nedelec basis on tetrahedra
class ND_TetDofTransformation : public ND_DofTransformation
class ND_TetDofTransformation : public DofTransformation,
public ND_TetStatelessDofTransformation
{
public:
ND_TetDofTransformation(int order)
: ND_DofTransformation(order*(order + 2)*(order + 3)/2, order, 6, 4)
: StatelessDofTransformation(order*(order + 2)*(order + 3)/2)
, DofTransformation(order*(order + 2)*(order + 3)/2)
, ND_TetStatelessDofTransformation(order)
{}
using DofTransformation::TransformPrimal;
using DofTransformation::InvTransformPrimal;
using DofTransformation::TransformDual;
using DofTransformation::InvTransformDual;
using ND_TetStatelessDofTransformation::TransformPrimal;
using ND_TetStatelessDofTransformation::InvTransformPrimal;
using ND_TetStatelessDofTransformation::TransformDual;
using ND_TetStatelessDofTransformation::InvTransformDual;
};
/// DoF transformation implementation for the Nedelec basis on wedge elements
class ND_WedgeStatelessDofTransformation : public ND_StatelessDofTransformation
{
public:
ND_WedgeStatelessDofTransformation(int order)
: StatelessDofTransformation(3 * order * ((order + 1) * (order + 2))/2)
, ND_StatelessDofTransformation(3 * order * ((order + 1) * (order + 2))/2,
order, 9, 2)
{}
};
/// DoF transformation implementation for the Nedelec basis on wedge elements
class ND_WedgeDofTransformation : public ND_DofTransformation
class ND_WedgeDofTransformation : public DofTransformation,
public ND_WedgeStatelessDofTransformation
{
public:
ND_WedgeDofTransformation(int order)
: ND_DofTransformation(3 * order * ((order + 1) * (order + 2))/2,
order, 9, 2)
: StatelessDofTransformation(3 * order * ((order + 1) * (order + 2))/2)
, DofTransformation(3 * order * ((order + 1) * (order + 2))/2)
, ND_WedgeStatelessDofTransformation(order)
{}
using DofTransformation::TransformPrimal;
using DofTransformation::InvTransformPrimal;
using DofTransformation::TransformDual;
using DofTransformation::InvTransformDual;
using ND_WedgeStatelessDofTransformation::TransformPrimal;
using ND_WedgeStatelessDofTransformation::InvTransformPrimal;
using ND_WedgeStatelessDofTransformation::TransformDual;
using ND_WedgeStatelessDofTransformation::InvTransformDual;
};
} // namespace mfem
+5 -1
View File
@@ -355,11 +355,15 @@ int InverseElementTransformation::Transform(const Vector &pt,
}
else
{
RefinedGeometry &RefG = *refiner.Refine(T->GetGeometryType(), order);
const int old_type = GlobGeometryRefiner.GetType();
GlobGeometryRefiner.SetType(qpts_type);
RefinedGeometry &RefG =
*GlobGeometryRefiner.Refine(T->GetGeometryType(), order);
int closest_idx = (init_guess_type == ClosestPhysNode) ?
FindClosestPhysPoint(pt, RefG.RefPts) :
FindClosestRefPoint(pt, RefG.RefPts);
ip0 = &RefG.RefPts.IntPoint(closest_idx);
GlobGeometryRefiner.SetType(old_type);
}
break;
}
+4 -4
View File
@@ -233,7 +233,7 @@ protected:
// Parameters of the inversion algorithms:
const IntegrationPoint *ip0;
int init_guess_type; // algorithm to use
GeometryRefiner refiner; // geometry refiner for initial guess
int qpts_type; // Quadrature1D type for the initial guess type
int rel_qpts_order; // num_1D_qpts = max(trans_order+rel_qpts_order,0)+1
int solver_type; // solution strategy to use
int max_iter; // max. number of Newton iterations
@@ -276,7 +276,7 @@ public:
: T(Trans),
ip0(NULL),
init_guess_type(Center),
refiner(Quadrature1D::OpenHalfUniform),
qpts_type(Quadrature1D::OpenHalfUniform),
rel_qpts_order(-1),
solver_type(NewtonElementProject),
max_iter(16),
@@ -301,7 +301,7 @@ public:
{ ip0 = &init_ip; SetInitialGuessType(GivenPoint); }
/// Set the Quadrature1D type used for the `Closest*` initial guess types.
void SetInitGuessPointsType(int q_type) { refiner.SetType(q_type); }
void SetInitGuessPointsType(int q_type) { qpts_type = q_type; }
/// Set the relative order used for the `Closest*` initial guess types.
/** The number of points in each spatial direction is given by the formula
@@ -361,7 +361,7 @@ public:
class IsoparametricTransformation : public ElementTransformation
{
private:
DenseMatrix dshape, d2shape;
DenseMatrix dshape,d2shape;
Vector shape;
const FiniteElement *FElem;
+7 -7
View File
@@ -74,11 +74,11 @@ public:
/** @brief The ZienkiewiczZhuEstimator class implements the Zienkiewicz-Zhu
error estimation procedure.
[1] Zienkiewicz, O.C. and Zhu, J.Z., The superconvergent patch recovery
Zienkiewicz, O.C. and Zhu, J.Z., The superconvergent patch recovery
and a posteriori error estimates. Part 1: The recovery technique.
Int. J. Num. Meth. Engng. 33, 1331-1364 (1992).
[2] Zienkiewicz, O.C. and Zhu, J.Z., The superconvergent patch recovery
Zienkiewicz, O.C. and Zhu, J.Z., The superconvergent patch recovery
and a posteriori error estimates. Part 2: Error estimates and adaptivity.
Int. J. Num. Meth. Engng. 33, 1365-1382 (1992).
@@ -220,8 +220,8 @@ public:
The required BilinearFormIntegrator must implement the method
ComputeElementFlux().
@note
- The present implementation ignores all single-element patches corresponding
COMMENTS:
* The present implementation ignores all single-element patches corresponding
to boundary faces. This is appropriate for Dirichlet boundaries, but
suboptimal for Neumann boundaries. Reference 3 shows that a constrained
least-squares problem, where the reconstructed flux is constrained by the
@@ -229,13 +229,13 @@ public:
NOTE THAT THIS CONSTRAINED LS PROBLEM IS NOT YET IMPLEMENTED, so it is
possible that the local error estimates for elements on a Neumann boundary
are suboptimal.
- The global polynomial basis used for the flux reconstruction is, by default,
* The global polynomial basis used for the flux reconstruction is, by default,
aligned with the physical Cartesian axis. For patches with 2D elements, this
has been improved on so that the basis is aligned with the physical patch
orientation. Reorientation of the flux reconstruction basis is helpful to
maintain symmetry in the refinement pattern and could be extended to 3D.
- This estimator is ONLY implemented IN SERIAL.
- Anisotropic refinement is NOT YET SUPPORTED.
* This estimator is ONLY implemented IN SERIAL.
* Anisotropic refinement is NOT YET SUPPORTED.
*/
class LSZienkiewiczZhuEstimator : public ErrorEstimator
+177 -219
View File
@@ -359,148 +359,135 @@ void FiniteElement::CalcPhysHessian(ElementTransformation &Trans,
// Hessian in physical coords
lhm.Invert();
Mult(hess, lhm, Hessian);
Mult( hess, lhm, Hessian);
}
const DofToQuad &FiniteElement::GetDofToQuad(const IntegrationRule &ir,
DofToQuad::Mode mode) const
{
DofToQuad *d2q = nullptr;
MFEM_VERIFY(mode == DofToQuad::FULL, "invalid mode requested");
#if defined(MFEM_THREAD_SAFE) && defined(MFEM_USE_OPENMP)
#pragma omp critical (DofToQuad)
#endif
for (int i = 0; i < dof2quad_array.Size(); i++)
{
for (int i = 0; i < dof2quad_array.Size(); i++)
{
d2q = dof2quad_array[i];
if (d2q->IntRule != &ir || d2q->mode != mode) { d2q = nullptr; }
}
if (!d2q)
{
const DofToQuad &d2q = *dof2quad_array[i];
if (d2q.IntRule == &ir && d2q.mode == mode) { return d2q; }
}
#ifdef MFEM_THREAD_SAFE
DenseMatrix vshape(dof, dim);
DenseMatrix vshape(dof, dim);
#endif
d2q = new DofToQuad;
const int nqpt = ir.GetNPoints();
d2q->FE = this;
d2q->IntRule = &ir;
d2q->mode = mode;
d2q->ndof = dof;
d2q->nqpt = nqpt;
switch (range_type)
DofToQuad *d2q = new DofToQuad;
const int nqpt = ir.GetNPoints();
d2q->FE = this;
d2q->IntRule = &ir;
d2q->mode = mode;
d2q->ndof = dof;
d2q->nqpt = nqpt;
if (range_type == SCALAR)
{
d2q->B.SetSize(nqpt*dof);
d2q->Bt.SetSize(dof*nqpt);
Vector shape;
vshape.GetColumnReference(0, shape);
for (int i = 0; i < nqpt; i++)
{
const IntegrationPoint &ip = ir.IntPoint(i);
CalcShape(ip, shape);
for (int j = 0; j < dof; j++)
{
case SCALAR:
{
d2q->B.SetSize(nqpt*dof);
d2q->Bt.SetSize(dof*nqpt);
Vector shape;
vshape.GetColumnReference(0, shape);
for (int i = 0; i < nqpt; i++)
{
const IntegrationPoint &ip = ir.IntPoint(i);
CalcShape(ip, shape);
for (int j = 0; j < dof; j++)
{
d2q->B[i+nqpt*j] = d2q->Bt[j+dof*i] = shape(j);
}
}
break;
}
case VECTOR:
{
d2q->B.SetSize(nqpt*dim*dof);
d2q->Bt.SetSize(dof*nqpt*dim);
for (int i = 0; i < nqpt; i++)
{
const IntegrationPoint &ip = ir.IntPoint(i);
CalcVShape(ip, vshape);
for (int d = 0; d < dim; d++)
{
for (int j = 0; j < dof; j++)
{
d2q->B[i+nqpt*(d+dim*j)] =
d2q->Bt[j+dof*(i+nqpt*d)] = vshape(j, d);
}
}
}
break;
}
case UNKNOWN_RANGE_TYPE:
// Skip B and Bt for unknown range type
break;
d2q->B[i+nqpt*j] = d2q->Bt[j+dof*i] = shape(j);
}
switch (deriv_type)
{
case GRAD:
{
d2q->G.SetSize(nqpt*dim*dof);
d2q->Gt.SetSize(dof*nqpt*dim);
for (int i = 0; i < nqpt; i++)
{
const IntegrationPoint &ip = ir.IntPoint(i);
CalcDShape(ip, vshape);
for (int d = 0; d < dim; d++)
{
for (int j = 0; j < dof; j++)
{
d2q->G[i+nqpt*(d+dim*j)] =
d2q->Gt[j+dof*(i+nqpt*d)] = vshape(j, d);
}
}
}
break;
}
case DIV:
{
d2q->G.SetSize(nqpt*dof);
d2q->Gt.SetSize(dof*nqpt);
Vector divshape;
vshape.GetColumnReference(0, divshape);
for (int i = 0; i < nqpt; i++)
{
const IntegrationPoint &ip = ir.IntPoint(i);
CalcDivShape(ip, divshape);
for (int j = 0; j < dof; j++)
{
d2q->G[i+nqpt*j] = d2q->Gt[j+dof*i] = divshape(j);
}
}
break;
}
case CURL:
{
d2q->G.SetSize(nqpt*cdim*dof);
d2q->Gt.SetSize(dof*nqpt*cdim);
DenseMatrix curlshape(vshape.GetData(), dof, cdim); // cdim <= dim
for (int i = 0; i < nqpt; i++)
{
const IntegrationPoint &ip = ir.IntPoint(i);
CalcCurlShape(ip, curlshape);
for (int d = 0; d < cdim; d++)
{
for (int j = 0; j < dof; j++)
{
d2q->G[i+nqpt*(d+cdim*j)] =
d2q->Gt[j+dof*(i+nqpt*d)] = curlshape(j, d);
}
}
}
break;
}
case NONE:
// Skip G and Gt for unknown derivative type
break;
}
dof2quad_array.Append(d2q);
}
}
else if (range_type == VECTOR)
{
d2q->B.SetSize(nqpt*dim*dof);
d2q->Bt.SetSize(dof*nqpt*dim);
for (int i = 0; i < nqpt; i++)
{
const IntegrationPoint &ip = ir.IntPoint(i);
CalcVShape(ip, vshape);
for (int d = 0; d < dim; d++)
{
for (int j = 0; j < dof; j++)
{
d2q->B[i+nqpt*(d+dim*j)] = d2q->Bt[j+dof*(i+nqpt*d)] = vshape(j, d);
}
}
}
}
else
{
// Skip B and Bt for unknown range type
}
switch (deriv_type)
{
case GRAD:
{
d2q->G.SetSize(nqpt*dim*dof);
d2q->Gt.SetSize(dof*nqpt*dim);
for (int i = 0; i < nqpt; i++)
{
const IntegrationPoint &ip = ir.IntPoint(i);
CalcDShape(ip, vshape);
for (int d = 0; d < dim; d++)
{
for (int j = 0; j < dof; j++)
{
d2q->G[i+nqpt*(d+dim*j)] = d2q->Gt[j+dof*(i+nqpt*d)] = vshape(j, d);
}
}
}
break;
}
case DIV:
{
d2q->G.SetSize(nqpt*dof);
d2q->Gt.SetSize(dof*nqpt);
Vector divshape;
vshape.GetColumnReference(0, divshape);
for (int i = 0; i < nqpt; i++)
{
const IntegrationPoint &ip = ir.IntPoint(i);
CalcDivShape(ip, divshape);
for (int j = 0; j < dof; j++)
{
d2q->G[i+nqpt*j] = d2q->Gt[j+dof*i] = divshape(j);
}
}
break;
}
case CURL:
{
d2q->G.SetSize(nqpt*cdim*dof);
d2q->Gt.SetSize(dof*nqpt*cdim);
DenseMatrix curlshape(vshape.GetData(), dof, cdim); // cdim <= dim
for (int i = 0; i < nqpt; i++)
{
const IntegrationPoint &ip = ir.IntPoint(i);
CalcCurlShape(ip, curlshape);
for (int d = 0; d < cdim; d++)
{
for (int j = 0; j < dof; j++)
{
d2q->G[i+nqpt*(d+cdim*j)] = d2q->Gt[j+dof*(i+nqpt*d)] = curlshape(j, d);
}
}
}
break;
}
case NONE:
default:
// Skip G and Gt for unknown derivative type
break;
}
dof2quad_array.Append(d2q);
return *d2q;
}
@@ -917,14 +904,14 @@ VectorFiniteElement::VectorFiniteElement(int D, Geometry::Type G,
}
void VectorFiniteElement::CalcShape(
const IntegrationPoint &ip, Vector &shape) const
const IntegrationPoint &ip, Vector &shape ) const
{
mfem_error("Error: Cannot use scalar CalcShape(...) function with\n"
" VectorFiniteElements!");
}
void VectorFiniteElement::CalcDShape(
const IntegrationPoint &ip, DenseMatrix &dshape) const
const IntegrationPoint &ip, DenseMatrix &dshape ) const
{
mfem_error("Error: Cannot use scalar CalcDShape(...) function with\n"
" VectorFiniteElements!");
@@ -2196,72 +2183,51 @@ void Poly_1D::CalcChebyshev(const int p, const double x, double *u, double *d,
const double *Poly_1D::GetPoints(const int p, const int btype)
{
Array<double*> *pts;
BasisType::Check(btype);
const int qtype = BasisType::GetQuadrature1D(btype);
if (qtype == Quadrature1D::Invalid) { return NULL; }
#if defined(MFEM_THREAD_SAFE) && defined(MFEM_USE_OPENMP)
#pragma omp critical (Poly1DGetPoints)
#endif
if (points_container.find(btype) == points_container.end())
{
auto it = points_container.find(btype);
if (it != points_container.end())
{
pts = it->second;
}
else
{
pts = new Array<double*>(h_mt);
points_container[btype] = pts;
}
if (pts->Size() <= p)
{
pts->SetSize(p + 1, NULL);
}
if ((*pts)[p] == NULL)
{
(*pts)[p] = new double[p + 1];
quad_func.GivePolyPoints(p + 1, (*pts)[p], qtype);
}
points_container[btype] = new Array<double*>(h_mt);
}
return (*pts)[p];
Array<double*> &pts = *points_container[btype];
if (pts.Size() <= p)
{
pts.SetSize(p + 1, NULL);
}
if (pts[p] == NULL)
{
pts[p] = new double[p + 1];
quad_func.GivePolyPoints(p+1, pts[p], qtype);
}
return pts[p];
}
Poly_1D::Basis &Poly_1D::GetBasis(const int p, const int btype)
{
Array<Basis*> *bases;
BasisType::Check(btype);
#if defined(MFEM_THREAD_SAFE) && defined(MFEM_USE_OPENMP)
#pragma omp critical (Poly1DGetBasis)
#endif
if ( bases_container.find(btype) == bases_container.end() )
{
auto it = bases_container.find(btype);
if (it != bases_container.end())
{
bases = it->second;
}
else
{
// we haven't been asked for basis or points of this type yet
bases = new Array<Basis*>(h_mt);
bases_container[btype] = bases;
}
if (bases->Size() <= p)
{
bases->SetSize(p + 1, NULL);
}
if ((*bases)[p] == NULL)
{
EvalType etype;
if (btype == BasisType::Positive) { etype = Positive; }
else if (btype == BasisType::IntegratedGLL) { etype = Integrated; }
else { etype = Barycentric; }
(*bases)[p] = new Basis(p, GetPoints(p, btype), etype);
}
// we haven't been asked for basis or points of this type yet
bases_container[btype] = new Array<Basis*>(h_mt);
}
return *(*bases)[p];
Array<Basis*> &bases = *bases_container[btype];
if (bases.Size() <= p)
{
bases.SetSize(p + 1, NULL);
}
if (bases[p] == NULL)
{
EvalType etype;
if (btype == BasisType::Positive) { etype = Positive; }
else if (btype == BasisType::IntegratedGLL) { etype = Integrated; }
else { etype = Barycentric; }
bases[p] = new Basis(p, GetPoints(p, btype), etype);
}
return *bases[p];
}
Poly_1D::~Poly_1D()
@@ -2270,7 +2236,7 @@ Poly_1D::~Poly_1D()
it != points_container.end() ; ++it)
{
Array<double*>& pts = *it->second;
for (int i = 0; i < pts.Size(); ++i)
for ( int i = 0 ; i < pts.Size() ; ++i )
{
delete [] pts[i];
}
@@ -2281,7 +2247,7 @@ Poly_1D::~Poly_1D()
it != bases_container.end() ; ++it)
{
Array<Basis*>& bases = *it->second;
for (int i = 0; i < bases.Size(); ++i)
for ( int i = 0 ; i < bases.Size() ; ++i )
{
delete bases[i];
}
@@ -2495,47 +2461,39 @@ const DofToQuad &TensorBasisElement::GetTensorDofToQuad(
DofToQuad::Mode mode, const Poly_1D::Basis &basis, bool closed,
Array<DofToQuad*> &dof2quad_array)
{
DofToQuad *d2q = nullptr;
MFEM_VERIFY(mode == DofToQuad::TENSOR, "invalid mode requested");
#if defined(MFEM_THREAD_SAFE) && defined(MFEM_USE_OPENMP)
#pragma omp critical (DofToQuad)
#endif
for (int i = 0; i < dof2quad_array.Size(); i++)
{
for (int i = 0; i < dof2quad_array.Size(); i++)
const DofToQuad &d2q = *dof2quad_array[i];
if (d2q.IntRule == &ir && d2q.mode == mode) { return d2q; }
}
DofToQuad *d2q = new DofToQuad;
const int ndof = closed ? fe.GetOrder() + 1 : fe.GetOrder();
const int nqpt = (int)floor(pow(ir.GetNPoints(), 1.0/fe.GetDim()) + 0.5);
d2q->FE = &fe;
d2q->IntRule = &ir;
d2q->mode = mode;
d2q->ndof = ndof;
d2q->nqpt = nqpt;
d2q->B.SetSize(nqpt*ndof);
d2q->Bt.SetSize(ndof*nqpt);
d2q->G.SetSize(nqpt*ndof);
d2q->Gt.SetSize(ndof*nqpt);
Vector val(ndof), grad(ndof);
for (int i = 0; i < nqpt; i++)
{
// The first 'nqpt' points in 'ir' have the same x-coordinates as those
// of the 1D rule.
basis.Eval(ir.IntPoint(i).x, val, grad);
for (int j = 0; j < ndof; j++)
{
d2q = dof2quad_array[i];
if (d2q->IntRule != &ir || d2q->mode != mode) { d2q = nullptr; }
}
if (!d2q)
{
d2q = new DofToQuad;
const int ndof = closed ? fe.GetOrder() + 1 : fe.GetOrder();
const int nqpt = (int)floor(pow(ir.GetNPoints(), 1.0/fe.GetDim()) + 0.5);
d2q->FE = &fe;
d2q->IntRule = &ir;
d2q->mode = mode;
d2q->ndof = ndof;
d2q->nqpt = nqpt;
d2q->B.SetSize(nqpt*ndof);
d2q->Bt.SetSize(ndof*nqpt);
d2q->G.SetSize(nqpt*ndof);
d2q->Gt.SetSize(ndof*nqpt);
Vector val(ndof), grad(ndof);
for (int i = 0; i < nqpt; i++)
{
// The first 'nqpt' points in 'ir' have the same x-coordinates as those
// of the 1D rule.
basis.Eval(ir.IntPoint(i).x, val, grad);
for (int j = 0; j < ndof; j++)
{
d2q->B[i+nqpt*j] = d2q->Bt[j+ndof*i] = val(j);
d2q->G[i+nqpt*j] = d2q->Gt[j+ndof*i] = grad(j);
}
}
dof2quad_array.Append(d2q);
d2q->B[i+nqpt*j] = d2q->Bt[j+ndof*i] = val(j);
d2q->G[i+nqpt*j] = d2q->Gt[j+ndof*i] = grad(j);
}
}
dof2quad_array.Append(d2q);
return *d2q;
}
+4 -4
View File
@@ -250,7 +250,7 @@ protected:
/// Container for all DofToQuad objects created by the FiniteElement.
/** Multiple DofToQuad objects may be needed when different quadrature rules
or different DofToQuad::Mode are used. */
mutable Array<DofToQuad *> dof2quad_array;
mutable Array<DofToQuad*> dof2quad_array;
public:
/// Enumeration for range_type and deriv_range_type
@@ -596,7 +596,7 @@ public:
/** @brief Return a DoF transformation object for this particular type of
basis.
*/
virtual const StatelessDofTransformation *GetDofTransformation() const
virtual StatelessDofTransformation * GetDofTransformation() const
{ return NULL; }
/// Deconstruct the FiniteElement
@@ -1026,8 +1026,8 @@ public:
};
private:
typedef std::map<int, Array<double*>*> PointsMap;
typedef std::map<int, Array<Basis*>*> BasisMap;
typedef std::map< int, Array<double*>* > PointsMap;
typedef std::map< int, Array<Basis*>* > BasisMap;
MemoryType h_mt;
PointsMap points_container;
+1 -1
View File
@@ -6031,7 +6031,7 @@ void RT0PyrFiniteElement::CalcVShape(const IntegrationPoint &ip,
shape(1,2) = z;
shape(2,0) = x * (2.0 - z) * ozi;
shape(2,1) = - y * z * ozi;
shape(2,1) = - y * z * ozi;;
shape(2,2) = z;
shape(3,0) = - x * z * ozi;
+6 -6
View File
@@ -179,7 +179,7 @@ class ND_TetrahedronElement : public VectorFiniteElement
Array<int> dof2tk;
DenseMatrixInverse Ti;
ND_TetDofTransformation doftrans;
mutable ND_TetStatelessDofTransformation doftrans;
public:
/// Construct the ND_TetrahedronElement of order @a p
@@ -201,7 +201,7 @@ public:
ElementTransformation &Trans,
DenseMatrix &I) const
{ LocalInterpolation_ND(CheckVectorFE(fe), tk, dof2tk, Trans, I); }
virtual const StatelessDofTransformation *GetDofTransformation() const
virtual StatelessDofTransformation * GetDofTransformation() const
{ return &doftrans; }
using FiniteElement::Project;
virtual void Project(VectorCoefficient &vc,
@@ -242,7 +242,7 @@ class ND_TriangleElement : public VectorFiniteElement
Array<int> dof2tk;
DenseMatrixInverse Ti;
ND_TriDofTransformation doftrans;
mutable ND_TriStatelessDofTransformation doftrans;
public:
/// Construct the ND_TriangleElement of order @a p
@@ -264,7 +264,7 @@ public:
ElementTransformation &Trans,
DenseMatrix &I) const
{ LocalInterpolation_ND(CheckVectorFE(fe), tk, dof2tk, Trans, I); }
virtual const StatelessDofTransformation *GetDofTransformation() const
virtual StatelessDofTransformation * GetDofTransformation() const
{ return &doftrans; }
using FiniteElement::Project;
virtual void Project(VectorCoefficient &vc,
@@ -346,7 +346,7 @@ private:
#endif
Array<int> dof2tk, t_dof, s_dof;
ND_WedgeDofTransformation doftrans;
mutable ND_WedgeStatelessDofTransformation doftrans;
H1_TriangleElement H1TriangleFE;
ND_TriangleElement NDTriangleFE;
@@ -379,7 +379,7 @@ public:
DenseMatrix &I) const
{ LocalInterpolation_ND(CheckVectorFE(fe), tk, dof2tk, Trans, I); }
virtual const StatelessDofTransformation *GetDofTransformation() const
virtual StatelessDofTransformation * GetDofTransformation() const
{ return &doftrans; }
using FiniteElement::Project;
+10 -6
View File
@@ -59,7 +59,7 @@ void H1Ser_QuadrilateralElement::CalcShape(const IntegrationPoint &ip,
int p = (this)->GetOrder();
double x = ip.x, y = ip.y;
Poly_1D::Basis &edgeNodalBasis = poly1d.GetBasis(p, BasisType::GaussLobatto);
Poly_1D::Basis edgeNodalBasis(poly1d.GetBasis(p, BasisType::GaussLobatto));
Vector nodalX(p+1);
Vector nodalY(p+1);
@@ -113,9 +113,10 @@ void H1Ser_QuadrilateralElement::CalcShape(const IntegrationPoint &ip,
{
double *legX = new double[p-1];
double *legY = new double[p-1];
Poly_1D *storeLegendre = new Poly_1D();
Poly_1D::CalcLegendre(p-2, x, legX);
Poly_1D::CalcLegendre(p-2, y, legY);
storeLegendre->CalcLegendre(p-2, x, legX);
storeLegendre->CalcLegendre(p-2, y, legY);
int interior_total = 0;
for (int j = 4; j < p + 1; j++)
@@ -130,6 +131,7 @@ void H1Ser_QuadrilateralElement::CalcShape(const IntegrationPoint &ip,
delete[] legX;
delete[] legY;
delete storeLegendre;
}
}
@@ -139,7 +141,7 @@ void H1Ser_QuadrilateralElement::CalcDShape(const IntegrationPoint &ip,
int p = (this)->GetOrder();
double x = ip.x, y = ip.y;
Poly_1D::Basis &edgeNodalBasis = poly1d.GetBasis(p, BasisType::GaussLobatto);
Poly_1D::Basis edgeNodalBasis(poly1d.GetBasis(p, BasisType::GaussLobatto));
Vector nodalX(p+1);
Vector DnodalX(p+1);
Vector nodalY(p+1);
@@ -201,9 +203,10 @@ void H1Ser_QuadrilateralElement::CalcDShape(const IntegrationPoint &ip,
double *legY = new double[p-1];
double *DlegX = new double[p-1];
double *DlegY = new double[p-1];
Poly_1D *storeLegendre = new Poly_1D();
Poly_1D::CalcLegendre(p-2, x, legX, DlegX);
Poly_1D::CalcLegendre(p-2, y, legY, DlegY);
storeLegendre->CalcLegendre(p-2, x, legX, DlegX);
storeLegendre->CalcLegendre(p-2, y, legY, DlegY);
int interior_total = 0;
for (int j = 4; j < p + 1; j++)
@@ -221,6 +224,7 @@ void H1Ser_QuadrilateralElement::CalcDShape(const IntegrationPoint &ip,
delete[] legY;
delete[] DlegX;
delete[] DlegY;
delete storeLegendre;
}
}
+1 -1
View File
@@ -2896,7 +2896,7 @@ ND_FECollection::FiniteElementForGeometry(Geometry::Type GeomType) const
}
}
const StatelessDofTransformation *
StatelessDofTransformation *
ND_FECollection::DofTransformationForGeometry(Geometry::Type GeomType) const
{
if (!Geometry::IsTensorProduct(GeomType) && this->GetOrder() > 1)
+2 -2
View File
@@ -63,7 +63,7 @@ public:
/** @brief Returns a DoF transformation object compatible with this basis
and geometry type.
*/
virtual const StatelessDofTransformation *
virtual StatelessDofTransformation *
DofTransformationForGeometry(Geometry::Type GeomType) const
{ return NULL; }
@@ -483,7 +483,7 @@ public:
int DofForGeometry(Geometry::Type GeomType) const override
{ return ND_dof[GeomType]; }
const StatelessDofTransformation *
StatelessDofTransformation *
DofTransformationForGeometry(Geometry::Type GeomType) const override;
const int *DofOrderForOrientation(Geometry::Type GeomType,
-2
View File
@@ -13,7 +13,6 @@
#define MFEM_FEM_HPP
#include "intrules.hpp"
#include "intrules_cut.hpp"
#include "geom.hpp"
#include "fe.hpp"
#include "fe_coll.hpp"
@@ -55,7 +54,6 @@
#include "plinearform.hpp"
#include "pbilinearform.hpp"
#include "pnonlinearform.hpp"
#include "pblockform.hpp"
#endif
#ifdef MFEM_USE_SIDRE
+225 -253
View File
@@ -63,6 +63,7 @@ FiniteElementSpace::FiniteElementSpace()
elem_dof(NULL), elem_fos(NULL), bdr_elem_dof(NULL), bdr_elem_fos(NULL),
face_dof(NULL),
NURBSext(NULL), own_ext(false),
DoFTrans(0), VDoFTrans(vdim, ordering),
cP_is_set(false),
Th(Operator::ANY_TYPE),
sequence(0), mesh_sequence(0), orders_changed(false), relaxed_hp(false)
@@ -71,6 +72,7 @@ FiniteElementSpace::FiniteElementSpace()
FiniteElementSpace::FiniteElementSpace(const FiniteElementSpace &orig,
Mesh *mesh_,
const FiniteElementCollection *fec_)
: VDoFTrans(orig.vdim, orig.ordering)
{
mesh_ = mesh_ ? mesh_ : orig.mesh;
fec_ = fec_ ? fec_ : orig.fec;
@@ -210,7 +212,7 @@ void FiniteElementSpace::GetVDofs(int vd, Array<int>& dofs, int ndofs_) const
}
}
void FiniteElementSpace::DofsToVDofs(Array<int> &dofs, int ndofs_) const
void FiniteElementSpace::DofsToVDofs (Array<int> &dofs, int ndofs_) const
{
if (vdim == 1) { return; }
if (ndofs_ < 0) { ndofs_ = this->ndofs; }
@@ -262,7 +264,7 @@ int FiniteElementSpace::DofToVDof(int dof, int vd, int ndofs_) const
}
// static function
void FiniteElementSpace::AdjustVDofs(Array<int> &vdofs)
void FiniteElementSpace::AdjustVDofs (Array<int> &vdofs)
{
int n = vdofs.Size(), *vdof = vdofs;
for (int i = 0; i < n; i++)
@@ -275,36 +277,36 @@ void FiniteElementSpace::AdjustVDofs(Array<int> &vdofs)
}
}
void FiniteElementSpace::GetElementVDofs(int i, Array<int> &vdofs,
DofTransformation &doftrans) const
{
GetElementDofs(i, vdofs, doftrans);
DofsToVDofs(vdofs);
doftrans.SetVDim(vdim, ordering);
}
DofTransformation *
FiniteElementSpace::GetElementVDofs(int i, Array<int> &vdofs) const
{
DoFTrans.SetDofTransformation(NULL);
GetElementVDofs(i, vdofs, DoFTrans);
return DoFTrans.GetDofTransformation() ? &DoFTrans : NULL;
}
void FiniteElementSpace::GetBdrElementVDofs(int i, Array<int> &vdofs,
DofTransformation &doftrans) const
{
GetBdrElementDofs(i, vdofs, doftrans);
DofTransformation * doftrans = GetElementDofs(i, vdofs);
DofsToVDofs(vdofs);
doftrans.SetVDim(vdim, ordering);
if (vdim == 1 || doftrans == NULL)
{
return doftrans;
}
else
{
VDoFTrans.SetDofTransformation(*doftrans);
return &VDoFTrans;
}
}
DofTransformation *
FiniteElementSpace::GetBdrElementVDofs(int i, Array<int> &vdofs) const
{
DoFTrans.SetDofTransformation(NULL);
GetBdrElementVDofs(i, vdofs, DoFTrans);
return DoFTrans.GetDofTransformation() ? &DoFTrans : NULL;
DofTransformation * doftrans = GetBdrElementDofs(i, vdofs);
DofsToVDofs(vdofs);
if (vdim == 1 || doftrans == NULL)
{
return doftrans;
}
else
{
VDoFTrans.SetDofTransformation(*doftrans);
return &VDoFTrans;
}
}
void FiniteElementSpace::GetPatchVDofs(int i, Array<int> &vdofs) const
@@ -503,11 +505,13 @@ void FiniteElementSpace::BuildDofToArrays()
}
}
void MarkDofs(const Array<int> &dofs, Array<int> &mark_array)
static void mark_dofs(const Array<int> &dofs, Array<int> &mark_array)
{
for (auto d : dofs)
for (int i = 0; i < dofs.Size(); i++)
{
mark_array[d >= 0 ? d : -1 - d] = -1;
int k = dofs[i];
if (k < 0) { k = -1 - k; }
mark_array[k] = -1;
}
}
@@ -515,9 +519,11 @@ void FiniteElementSpace::GetEssentialVDofs(const Array<int> &bdr_attr_is_ess,
Array<int> &ess_vdofs,
int component) const
{
Array<int> dofs;
Array<int> vdofs, dofs;
ess_vdofs.SetSize(GetVSize());
ess_vdofs = 0;
for (int i = 0; i < GetNBE(); i++)
{
if (bdr_attr_is_ess[GetBdrAttribute(i)-1])
@@ -525,14 +531,16 @@ void FiniteElementSpace::GetEssentialVDofs(const Array<int> &bdr_attr_is_ess,
if (component < 0)
{
// Mark all components.
GetBdrElementVDofs(i, dofs);
GetBdrElementVDofs(i, vdofs);
mark_dofs(vdofs, ess_vdofs);
}
else
{
GetBdrElementDofs(i, dofs);
for (auto &d : dofs) { d = DofToVDof(d, component); }
for (int d = 0; d < dofs.Size(); d++)
{ dofs[d] = DofToVDof(dofs[d], component); }
mark_dofs(dofs, ess_vdofs);
}
MarkDofs(dofs, ess_vdofs);
}
}
@@ -540,47 +548,38 @@ void FiniteElementSpace::GetEssentialVDofs(const Array<int> &bdr_attr_is_ess,
// local DOFs affected by boundary elements on other processors
if (Nonconforming())
{
Array<int> bdr_verts, bdr_edges, bdr_faces;
mesh->ncmesh->GetBoundaryClosure(bdr_attr_is_ess, bdr_verts, bdr_edges,
bdr_faces);
for (auto v : bdr_verts)
Array<int> bdr_verts, bdr_edges;
mesh->ncmesh->GetBoundaryClosure(bdr_attr_is_ess, bdr_verts, bdr_edges);
for (int i = 0; i < bdr_verts.Size(); i++)
{
if (component < 0)
{
GetVertexVDofs(v, dofs);
GetVertexVDofs(bdr_verts[i], vdofs);
mark_dofs(vdofs, ess_vdofs);
}
else
{
GetVertexDofs(v, dofs);
for (auto &d : dofs) { d = DofToVDof(d, component); }
GetVertexDofs(bdr_verts[i], dofs);
for (int d = 0; d < dofs.Size(); d++)
{ dofs[d] = DofToVDof(dofs[d], component); }
mark_dofs(dofs, ess_vdofs);
}
MarkDofs(dofs, ess_vdofs);
}
for (auto e : bdr_edges)
for (int i = 0; i < bdr_edges.Size(); i++)
{
if (component < 0)
{
GetEdgeVDofs(e, dofs);
GetEdgeVDofs(bdr_edges[i], vdofs);
mark_dofs(vdofs, ess_vdofs);
}
else
{
GetEdgeDofs(e, dofs);
for (auto &d : dofs) { d = DofToVDof(d, component); }
GetEdgeDofs(bdr_edges[i], dofs);
for (int d = 0; d < dofs.Size(); d++)
{ dofs[d] = DofToVDof(dofs[d], component); }
mark_dofs(dofs, ess_vdofs);
}
MarkDofs(dofs, ess_vdofs);
}
for (auto f : bdr_faces)
{
if (component < 0)
{
GetEntityVDofs(2, f, dofs);
}
else
{
GetEntityDofs(2, f, dofs);
for (auto &d : dofs) { d = DofToVDof(d, component); }
}
MarkDofs(dofs, ess_vdofs);
}
}
}
@@ -599,30 +598,6 @@ void FiniteElementSpace::GetEssentialTrueDofs(const Array<int> &bdr_attr_is_ess,
else
{
R->BooleanMult(ess_vdofs, ess_tdofs);
#ifdef MFEM_DEBUG
// Verify that in boolean arithmetic: P^T ess_dofs = R ess_dofs
Array<int> ess_tdofs2(ess_tdofs.Size());
GetConformingProlongation()->BooleanMultTranspose(ess_vdofs, ess_tdofs2);
int counter = 0;
std::string error_msg = "failed dof: ";
for (int i = 0; i < ess_tdofs2.Size(); ++i)
{
if (bool(ess_tdofs[i]) != bool(ess_tdofs2[i]))
{
error_msg += std::to_string(i) += "(R ";
error_msg += std::to_string(bool(ess_tdofs[i])) += " P^T ";
error_msg += std::to_string(bool(ess_tdofs2[i])) += ") ";
counter++;
}
}
MFEM_ASSERT(R->Height() == GetConformingProlongation()->Width(), "!");
MFEM_ASSERT(R->Width() == GetConformingProlongation()->Height(), "!");
MFEM_ASSERT(R->Width() == ess_vdofs.Size(), "!");
MFEM_VERIFY(counter == 0, "internal MFEM error: counter = " << counter
<< ' ' << error_msg);
#endif
}
MarkerToList(ess_tdofs, ess_tdof_list);
}
@@ -802,9 +777,9 @@ FiniteElementSpace::H2L_GlobalRestrictionMatrix (FiniteElementSpace *lfes)
return R;
}
void FiniteElementSpace::AddDependencies(
SparseMatrix& deps, Array<int>& master_dofs, Array<int>& slave_dofs,
DenseMatrix& I, int skipfirst)
void FiniteElementSpace
::AddDependencies(SparseMatrix& deps, Array<int>& master_dofs,
Array<int>& slave_dofs, DenseMatrix& I, int skipfirst)
{
for (int i = skipfirst; i < slave_dofs.Size(); i++)
{
@@ -827,9 +802,11 @@ void FiniteElementSpace::AddDependencies(
}
}
void FiniteElementSpace::AddEdgeFaceDependencies(
SparseMatrix &deps, Array<int> &master_dofs, const FiniteElement *master_fe,
Array<int> &slave_dofs, int slave_face, const DenseMatrix *pm) const
void FiniteElementSpace
::AddEdgeFaceDependencies(SparseMatrix &deps, Array<int> &master_dofs,
const FiniteElement *master_fe,
Array<int> &slave_dofs, int slave_face,
const DenseMatrix *pm) const
{
// In variable-order spaces in 3D, we need to only constrain interior face
// DOFs (this is done one level up), since edge dependencies can be more
@@ -971,15 +948,6 @@ int FiniteElementSpace::GetEntityDofs(int entity, int index, Array<int> &dofs,
}
}
int FiniteElementSpace::GetEntityVDofs(int entity, int index, Array<int> &dofs,
Geometry::Type master_geom,
int variant) const
{
const int n = GetEntityDofs(entity, index, dofs, master_geom, variant);
DofsToVDofs(dofs);
return n;
}
void FiniteElementSpace::BuildConformingInterpolation() const
{
#ifdef MFEM_USE_MPI
@@ -1565,12 +1533,12 @@ SparseMatrix* FiniteElementSpace::RefinementMatrix(int old_ndofs,
localP);
}
FiniteElementSpace::RefinementOperator::RefinementOperator(
const FiniteElementSpace* fespace, Table* old_elem_dof, Table* old_elem_fos,
int old_ndofs)
: fespace(fespace),
old_elem_dof(old_elem_dof),
old_elem_fos(old_elem_fos)
FiniteElementSpace::RefinementOperator::RefinementOperator
(const FiniteElementSpace* fespace, Table* old_elem_dof, Table* old_elem_fos,
int old_ndofs)
: fespace(fespace)
, old_elem_dof(old_elem_dof)
, old_elem_fos(old_elem_fos)
{
MFEM_VERIFY(fespace->GetNE() >= old_elem_dof->Size(),
"Previous mesh is not coarser.");
@@ -1585,7 +1553,7 @@ FiniteElementSpace::RefinementOperator::RefinementOperator(
fespace->GetLocalRefinementMatrices(elem_geoms[i], localP[elem_geoms[i]]);
}
ConstructDoFTransArray();
ConstructDoFTrans();
}
FiniteElementSpace::RefinementOperator::RefinementOperator(
@@ -1610,58 +1578,59 @@ FiniteElementSpace::RefinementOperator::RefinementOperator(
old_elem_fos = new Table(*coarse_fes->GetElementToFaceOrientationTable());
}
ConstructDoFTransArray();
ConstructDoFTrans();
}
FiniteElementSpace::RefinementOperator::~RefinementOperator()
{
delete old_elem_dof;
delete old_elem_fos;
for (int i=0; i<old_DoFTransArray.Size(); i++)
for (int i=0; i<old_DoFTrans.Size(); i++)
{
delete old_DoFTransArray[i];
delete old_DoFTrans[i];
}
}
void FiniteElementSpace::RefinementOperator::ConstructDoFTransArray()
void FiniteElementSpace::RefinementOperator
::ConstructDoFTrans()
{
old_DoFTransArray.SetSize(Geometry::NUM_GEOMETRIES);
for (int i=0; i<old_DoFTransArray.Size(); i++)
old_DoFTrans.SetSize(Geometry::NUM_GEOMETRIES);
for (int i=0; i<old_DoFTrans.Size(); i++)
{
old_DoFTransArray[i] = NULL;
old_DoFTrans[i] = NULL;
}
const FiniteElementCollection *fec_ref = fespace->FEColl();
if (dynamic_cast<const ND_FECollection*>(fec_ref))
{
const FiniteElement *nd_tri =
const FiniteElement * nd_tri =
fec_ref->FiniteElementForGeometry(Geometry::TRIANGLE);
if (nd_tri)
{
old_DoFTransArray[Geometry::TRIANGLE] =
old_DoFTrans[Geometry::TRIANGLE] =
new ND_TriDofTransformation(nd_tri->GetOrder());
}
const FiniteElement *nd_tet =
const FiniteElement * nd_tet =
fec_ref->FiniteElementForGeometry(Geometry::TETRAHEDRON);
if (nd_tet)
{
old_DoFTransArray[Geometry::TETRAHEDRON] =
old_DoFTrans[Geometry::TETRAHEDRON] =
new ND_TetDofTransformation(nd_tet->GetOrder());
}
const FiniteElement *nd_pri =
const FiniteElement * nd_pri =
fec_ref->FiniteElementForGeometry(Geometry::PRISM);
if (nd_pri)
{
old_DoFTransArray[Geometry::PRISM] =
old_DoFTrans[Geometry::PRISM] =
new ND_WedgeDofTransformation(nd_pri->GetOrder());
}
}
}
void FiniteElementSpace::RefinementOperator::Mult(const Vector &x,
Vector &y) const
void FiniteElementSpace::RefinementOperator
::Mult(const Vector &x, Vector &y) const
{
Mesh* mesh_ref = fespace->GetMesh();
const CoarseFineTransformations &trans_ref =
@@ -1693,7 +1662,6 @@ void FiniteElementSpace::RefinementOperator::Mult(const Vector &x,
fespace->DofsToVDofs(vd, vdofs);
old_dofs.Copy(old_vdofs);
fespace->DofsToVDofs(vd, old_vdofs, old_ndofs);
x.GetSubVector(old_vdofs, subX);
lP.Mult(subX, subY);
y.SetSubVector(vdofs, subY);
@@ -1702,30 +1670,40 @@ void FiniteElementSpace::RefinementOperator::Mult(const Vector &x,
else
{
old_elem_fos->GetRow(emb.parent, old_Fo);
old_DoFTrans.SetDofTransformation(*old_DoFTransArray[geom]);
old_DoFTrans.SetFaceOrientations(old_Fo);
old_DoFTrans[geom]->SetFaceOrientations(old_Fo);
DofTransformation *new_doftrans = NULL;
VDofTransformation *vdoftrans =
dynamic_cast<VDofTransformation*>(doftrans);
if (vdoftrans)
{
new_doftrans = doftrans;
doftrans = vdoftrans->GetDofTransformation();
}
doftrans->SetVDim();
for (int vd = 0; vd < rvdim; vd++)
{
dofs.Copy(vdofs);
fespace->DofsToVDofs(vd, vdofs);
old_dofs.Copy(old_vdofs);
fespace->DofsToVDofs(vd, old_vdofs, old_ndofs);
x.GetSubVector(old_vdofs, subX);
old_DoFTrans.InvTransformPrimal(subX);
old_DoFTrans[geom]->InvTransformPrimal(subX);
lP.Mult(subX, subY);
doftrans->TransformPrimal(subY);
y.SetSubVector(vdofs, subY);
}
doftrans->SetVDim(rvdim, fespace->GetOrdering());
if (vdoftrans)
{
doftrans = new_doftrans;
}
}
}
}
void FiniteElementSpace::RefinementOperator::MultTranspose(const Vector &x,
Vector &y) const
void FiniteElementSpace::RefinementOperator
::MultTranspose(const Vector &x, Vector &y) const
{
y = 0.0;
@@ -1749,7 +1727,7 @@ void FiniteElementSpace::RefinementOperator::MultTranspose(const Vector &x,
const Geometry::Type geom = mesh_ref->GetElementBaseGeometry(k);
const DenseMatrix &lP = localP[geom](emb.matrix);
DofTransformation *doftrans = fespace->GetElementDofs(k, f_dofs);
DofTransformation * doftrans = fespace->GetElementDofs(k, f_dofs);
old_elem_dof->GetRow(emb.parent, c_dofs);
if (!doftrans)
@@ -1764,6 +1742,7 @@ void FiniteElementSpace::RefinementOperator::MultTranspose(const Vector &x,
fespace->DofsToVDofs(vd, c_vdofs, old_ndofs);
x.GetSubVector(f_vdofs, subX);
for (int p = 0; p < f_dofs.Size(); ++p)
{
if (processed[DecodeDof(f_dofs[p])])
@@ -1771,6 +1750,7 @@ void FiniteElementSpace::RefinementOperator::MultTranspose(const Vector &x,
subX[p] = 0.0;
}
}
lP.MultTranspose(subX, subY);
y.AddElementVector(c_vdofs, subY);
}
@@ -1780,10 +1760,17 @@ void FiniteElementSpace::RefinementOperator::MultTranspose(const Vector &x,
subYt.SetSize(lP.Width());
old_elem_fos->GetRow(emb.parent, old_Fo);
old_DoFTrans.SetDofTransformation(*old_DoFTransArray[geom]);
old_DoFTrans.SetFaceOrientations(old_Fo);
old_DoFTrans[geom]->SetFaceOrientations(old_Fo);
DofTransformation *new_doftrans = NULL;
VDofTransformation *vdoftrans =
dynamic_cast<VDofTransformation*>(doftrans);
if (vdoftrans)
{
new_doftrans = doftrans;
doftrans = vdoftrans->GetDofTransformation();
}
doftrans->SetVDim();
for (int vd = 0; vd < rvdim; vd++)
{
f_dofs.Copy(f_vdofs);
@@ -1800,11 +1787,16 @@ void FiniteElementSpace::RefinementOperator::MultTranspose(const Vector &x,
subX[p] = 0.0;
}
}
lP.MultTranspose(subX, subYt);
old_DoFTrans.TransformDual(subYt);
old_DoFTrans[geom]->TransformDual(subYt);
y.AddElementVector(c_vdofs, subYt);
}
doftrans->SetVDim(rvdim, fespace->GetOrdering());
if (vdoftrans)
{
doftrans = new_doftrans;
}
}
for (int p = 0; p < f_dofs.Size(); ++p)
@@ -2032,8 +2024,8 @@ FiniteElementSpace::DerefinementOperator::~DerefinementOperator()
delete coarse_elem_dof;
}
void FiniteElementSpace::DerefinementOperator::Mult(const Vector &x,
Vector &y) const
void FiniteElementSpace::DerefinementOperator
::Mult(const Vector &x, Vector &y) const
{
Array<int> c_vdofs, f_vdofs;
Vector loc_x, loc_y;
@@ -2235,7 +2227,7 @@ void FiniteElementSpace::Constructor(Mesh *mesh_, NURBSExtension *NURBSext_,
R_transpose.reset();
cP_is_set = false;
ConstructDoFTransArray();
ConstructDoFTrans();
}
else
{
@@ -2247,39 +2239,40 @@ void FiniteElementSpace::Constructor(Mesh *mesh_, NURBSExtension *NURBSext_,
BuildElementToDofTable();
}
void FiniteElementSpace::ConstructDoFTransArray()
void FiniteElementSpace::ConstructDoFTrans()
{
DestroyDoFTransArray();
DestroyDoFTrans();
DoFTransArray.SetSize(Geometry::NUM_GEOMETRIES);
for (int i=0; i<DoFTransArray.Size(); i++)
VDoFTrans.SetVDim(vdim);
DoFTrans.SetSize(Geometry::NUM_GEOMETRIES);
for (int i=0; i<DoFTrans.Size(); i++)
{
DoFTransArray[i] = NULL;
DoFTrans[i] = NULL;
}
if (mesh->Dimension() < 3) { return; }
if (dynamic_cast<const ND_FECollection*>(fec))
{
const FiniteElement *nd_tri =
const FiniteElement * nd_tri =
fec->FiniteElementForGeometry(Geometry::TRIANGLE);
if (nd_tri)
{
DoFTransArray[Geometry::TRIANGLE] =
DoFTrans[Geometry::TRIANGLE] =
new ND_TriDofTransformation(nd_tri->GetOrder());
}
const FiniteElement *nd_tet =
const FiniteElement * nd_tet =
fec->FiniteElementForGeometry(Geometry::TETRAHEDRON);
if (nd_tet)
{
DoFTransArray[Geometry::TETRAHEDRON] =
DoFTrans[Geometry::TETRAHEDRON] =
new ND_TetDofTransformation(nd_tet->GetOrder());
}
const FiniteElement *nd_pri =
const FiniteElement * nd_pri =
fec->FiniteElementForGeometry(Geometry::PRISM);
if (nd_pri)
{
DoFTransArray[Geometry::PRISM] =
DoFTrans[Geometry::PRISM] =
new ND_WedgeDofTransformation(nd_pri->GetOrder());
}
}
@@ -2331,7 +2324,7 @@ void FiniteElementSpace::BuildNURBSFaceToDofTable() const
face_to_be = -1;
for (int b = 0; b < GetNBE(); b++)
{
int f = mesh->GetBdrElementFaceIndex(b);
int f = mesh->GetBdrElementEdgeIndex(b);
face_to_be[f] = b;
}
@@ -2483,7 +2476,7 @@ void FiniteElementSpace::Construct()
ndofs = nvdofs + nedofs + nfdofs + nbdofs;
ConstructDoFTransArray();
ConstructDoFTrans();
// record the current mesh sequence number to detect refinement etc.
mesh_sequence = mesh->GetSequence();
@@ -2508,8 +2501,9 @@ int FiniteElementSpace::MinOrder(VarOrderBits bits)
return 0;
}
void FiniteElementSpace::CalcEdgeFaceVarOrders(
Array<VarOrderBits> &edge_orders, Array<VarOrderBits> &face_orders) const
void FiniteElementSpace
::CalcEdgeFaceVarOrders(Array<VarOrderBits> &edge_orders,
Array<VarOrderBits> &face_orders) const
{
MFEM_ASSERT(IsVariableOrder(), "");
MFEM_ASSERT(Nonconforming(), "");
@@ -2733,8 +2727,8 @@ int FiniteElementSpace::GetNVariants(int entity, int index) const
static const char* msg_orders_changed =
"Element orders changed, you need to Update() the space first.";
void FiniteElementSpace::GetElementDofs(int elem, Array<int> &dofs,
DofTransformation &doftrans) const
DofTransformation *
FiniteElementSpace::GetElementDofs(int elem, Array<int> &dofs) const
{
MFEM_VERIFY(!orders_changed, msg_orders_changed);
@@ -2742,16 +2736,13 @@ void FiniteElementSpace::GetElementDofs(int elem, Array<int> &dofs,
{
elem_dof->GetRow(elem, dofs);
if (DoFTransArray[mesh->GetElementBaseGeometry(elem)])
if (DoFTrans[mesh->GetElementBaseGeometry(elem)])
{
Array<int> Fo;
elem_fos -> GetRow (elem, Fo);
doftrans.SetDofTransformation(
*DoFTransArray[mesh->GetElementBaseGeometry(elem)]);
doftrans.SetFaceOrientations(Fo);
doftrans.SetVDim();
DoFTrans[mesh->GetElementBaseGeometry(elem)]->SetFaceOrientations(Fo);
}
return;
return DoFTrans[mesh->GetElementBaseGeometry(elem)];
}
Array<int> V, E, Eo, F, Fo; // TODO: LocalArray
@@ -2775,12 +2766,10 @@ void FiniteElementSpace::GetElementDofs(int elem, Array<int> &dofs,
{
nfd += fec->GetNumDof(mesh->GetFaceGeometry(F[i]), order);
}
if (DoFTransArray[mesh->GetElementBaseGeometry(elem)])
if (DoFTrans[mesh->GetElementBaseGeometry(elem)])
{
doftrans.SetDofTransformation(
*DoFTransArray[mesh->GetElementBaseGeometry(elem)]);
doftrans.SetFaceOrientations(Fo);
doftrans.SetVDim();
DoFTrans[mesh->GetElementBaseGeometry(elem)]
-> SetFaceOrientations(Fo);
}
}
@@ -2839,18 +2828,54 @@ void FiniteElementSpace::GetElementDofs(int elem, Array<int> &dofs,
dofs.Append(bbase + j);
}
}
return DoFTrans[mesh->GetElementBaseGeometry(elem)];
}
DofTransformation *FiniteElementSpace::GetElementDofs(int elem,
Array<int> &dofs) const
void FiniteElementSpace::GetPatchDofs(int patch, Array<int> &dofs) const
{
DoFTrans.SetDofTransformation(NULL);
GetElementDofs(elem, dofs, DoFTrans);
return DoFTrans.GetDofTransformation() ? &DoFTrans : NULL;
MFEM_ASSERT(NURBSext,
"FiniteElementSpace::GetPatchDofs needs a NURBSExtension");
NURBSext->GetPatchDofs(patch, dofs);
}
void FiniteElementSpace::GetBdrElementDofs(int bel, Array<int> &dofs,
DofTransformation &doftrans) const
const FiniteElement *FiniteElementSpace::GetFE(int i) const
{
if (i < 0 || i >= mesh->GetNE())
{
if (mesh->GetNE() == 0)
{
MFEM_ABORT("Empty MPI partitions are not permitted!");
}
MFEM_ABORT("Invalid element id:" << i << "; minimum allowed:" << 0 <<
", maximum allowed:" << mesh->GetNE()-1);
}
const FiniteElement *FE =
fec->GetFE(mesh->GetElementGeometry(i), GetElementOrderImpl(i));
if (NURBSext)
{
NURBSext->LoadFE(i, FE);
}
else
{
#ifdef MFEM_DEBUG
// consistency check: fec->GetOrder() and FE->GetOrder() should return
// the same value (for standard, constant-order spaces)
if (!IsVariableOrder() && FE->GetDim() > 0)
{
MFEM_ASSERT(FE->GetOrder() == fec->GetOrder(),
"internal error: " <<
FE->GetOrder() << " != " << fec->GetOrder());
}
#endif
}
return FE;
}
DofTransformation *
FiniteElementSpace::GetBdrElementDofs(int bel, Array<int> &dofs) const
{
MFEM_VERIFY(!orders_changed, msg_orders_changed);
@@ -2858,19 +2883,17 @@ void FiniteElementSpace::GetBdrElementDofs(int bel, Array<int> &dofs,
{
bdr_elem_dof->GetRow(bel, dofs);
if (DoFTransArray[mesh->GetBdrElementBaseGeometry(bel)])
if (DoFTrans[mesh->GetBdrElementBaseGeometry(bel)])
{
Array<int> Fo;
bdr_elem_fos -> GetRow (bel, Fo);
doftrans.SetDofTransformation(
*DoFTransArray[mesh->GetBdrElementBaseGeometry(bel)]);
doftrans.SetFaceOrientations(Fo);
doftrans.SetVDim();
DoFTrans[mesh->GetBdrElementBaseGeometry(bel)]->
SetFaceOrientations(Fo);
}
return;
return DoFTrans[mesh->GetBdrElementBaseGeometry(bel)];
}
Array<int> V, E, Eo; // TODO: LocalArray
Array<int> V, E, Eo, Fo; // TODO: LocalArray
int F, oF;
int dim = mesh->Dimension();
@@ -2894,14 +2917,11 @@ void FiniteElementSpace::GetBdrElementDofs(int bel, Array<int> &dofs,
{
mesh->GetBdrElementFace(bel, &F, &oF);
if (DoFTransArray[mesh->GetBdrElementBaseGeometry(bel)])
if (DoFTrans[mesh->GetBdrElementBaseGeometry(bel)])
{
mfem::Array<int> Fo(1);
Fo[0] = oF;
doftrans.SetDofTransformation(
*DoFTransArray[mesh->GetBdrElementBaseGeometry(bel)]);
doftrans.SetFaceOrientations(Fo);
doftrans.SetVDim();
Fo.Append(oF);
DoFTrans[mesh->GetBdrElementBaseGeometry(bel)]->
SetFaceOrientations(Fo);
}
}
@@ -2943,14 +2963,8 @@ void FiniteElementSpace::GetBdrElementDofs(int bel, Array<int> &dofs,
dofs.Append(EncodeDof(nvdofs + nedofs + fbase, ind[j]));
}
}
}
DofTransformation *FiniteElementSpace::GetBdrElementDofs(int bel,
Array<int> &dofs) const
{
DoFTrans.SetDofTransformation(NULL);
GetBdrElementDofs(bel, dofs, DoFTrans);
return DoFTrans.GetDofTransformation() ? &DoFTrans : NULL;
return DoFTrans[mesh->GetBdrElementBaseGeometry(bel)];
}
int FiniteElementSpace::GetFaceDofs(int face, Array<int> &dofs,
@@ -3120,6 +3134,18 @@ int FiniteElementSpace::GetNumElementInteriorDofs(int i) const
GetElementOrderImpl(i));
}
void FiniteElementSpace::GetEdgeInteriorDofs(int i, Array<int> &dofs) const
{
MFEM_VERIFY(!IsVariableOrder(), "not implemented");
int ne = fec->DofForGeometry(Geometry::SEGMENT);
dofs.SetSize (ne);
for (int j = 0, k = nvdofs+i*ne; j < ne; j++, k++)
{
dofs[j] = k;
}
}
void FiniteElementSpace::GetFaceInteriorDofs(int i, Array<int> &dofs) const
{
MFEM_VERIFY(!IsVariableOrder(), "not implemented");
@@ -3144,61 +3170,6 @@ void FiniteElementSpace::GetFaceInteriorDofs(int i, Array<int> &dofs) const
}
}
void FiniteElementSpace::GetEdgeInteriorDofs(int i, Array<int> &dofs) const
{
MFEM_VERIFY(!IsVariableOrder(), "not implemented");
int ne = fec->DofForGeometry(Geometry::SEGMENT);
dofs.SetSize (ne);
for (int j = 0, k = nvdofs+i*ne; j < ne; j++, k++)
{
dofs[j] = k;
}
}
void FiniteElementSpace::GetPatchDofs(int patch, Array<int> &dofs) const
{
MFEM_ASSERT(NURBSext,
"FiniteElementSpace::GetPatchDofs needs a NURBSExtension");
NURBSext->GetPatchDofs(patch, dofs);
}
const FiniteElement *FiniteElementSpace::GetFE(int i) const
{
if (i < 0 || i >= mesh->GetNE())
{
if (mesh->GetNE() == 0)
{
MFEM_ABORT("Empty MPI partitions are not permitted!");
}
MFEM_ABORT("Invalid element id:" << i << "; minimum allowed:" << 0 <<
", maximum allowed:" << mesh->GetNE()-1);
}
const FiniteElement *FE =
fec->GetFE(mesh->GetElementGeometry(i), GetElementOrderImpl(i));
if (NURBSext)
{
NURBSext->LoadFE(i, FE);
}
else
{
#ifdef MFEM_DEBUG
// consistency check: fec->GetOrder() and FE->GetOrder() should return
// the same value (for standard, constant-order spaces)
if (!IsVariableOrder() && FE->GetDim() > 0)
{
MFEM_ASSERT(FE->GetOrder() == fec->GetOrder(),
"internal error: " <<
FE->GetOrder() << " != " << fec->GetOrder());
}
#endif
}
return FE;
}
const FiniteElement *FiniteElementSpace::GetBE(int i) const
{
int order = fec->GetOrder();
@@ -3271,8 +3242,8 @@ const FiniteElement *FiniteElementSpace::GetEdgeElement(int i,
return fec->GetFE(Geometry::SEGMENT, eo);
}
const FiniteElement *FiniteElementSpace::GetTraceElement(
int i, Geometry::Type geom_type) const
const FiniteElement *FiniteElementSpace
::GetTraceElement(int i, Geometry::Type geom_type) const
{
return fec->TraceFiniteElementForGeometry(geom_type);
}
@@ -3312,7 +3283,7 @@ void FiniteElementSpace::Destroy()
}
E2BFQ_array.SetSize(0);
DestroyDoFTransArray();
DestroyDoFTrans();
dof_elem_array.DeleteAll();
dof_ldof_array.DeleteAll();
@@ -3330,18 +3301,19 @@ void FiniteElementSpace::Destroy()
delete bdr_elem_dof;
delete bdr_elem_fos;
delete face_dof;
delete [] bdofs;
}
ceed::RemoveBasisAndRestriction(this);
}
void FiniteElementSpace::DestroyDoFTransArray()
void FiniteElementSpace::DestroyDoFTrans()
{
for (int i = 0; i < DoFTransArray.Size(); i++)
for (int i = 0; i < DoFTrans.Size(); i++)
{
delete DoFTransArray[i];
delete DoFTrans[i];
}
DoFTransArray.SetSize(0);
DoFTrans.SetSize(0);
}
void FiniteElementSpace::GetTransferOperator(
+21 -60
View File
@@ -271,8 +271,8 @@ protected:
int own_ext;
mutable Array<int> face_to_be; // NURBS FE space only
Array<StatelessDofTransformation *> DoFTransArray;
mutable DofTransformation DoFTrans;
Array<DofTransformation*> DoFTrans;
mutable VDofTransformation VDoFTrans;
/** Matrix representing the prolongation from the global conforming dofs to
a set of intermediate partially conforming dofs, e.g. the dofs associated
@@ -328,8 +328,8 @@ protected:
void Construct();
void Destroy();
void ConstructDoFTransArray();
void DestroyDoFTransArray();
void ConstructDoFTrans();
void DestroyDoFTrans();
void BuildElementToDofTable() const;
void BuildBdrElementToDofTable() const;
@@ -383,10 +383,6 @@ protected:
int GetEntityDofs(int entity, int index, Array<int> &dofs,
Geometry::Type master_geom = Geometry::INVALID,
int variant = 0) const;
/// Helper to get vertex, edge or face VDOFs (entity=0,1,2 resp.).
int GetEntityVDofs(int entity, int index, Array<int> &dofs,
Geometry::Type master_geom = Geometry::INVALID,
int variant = 0) const;
// Get degenerate face DOFs: see explanation in method implementation.
int GetDegenerateFaceDofs(int index, Array<int> &dofs,
@@ -420,10 +416,10 @@ protected:
Table* old_elem_dof; // Owned.
Table* old_elem_fos; // Owned.
Array<StatelessDofTransformation*> old_DoFTransArray;
mutable DofTransformation old_DoFTrans;
Array<DofTransformation*> old_DoFTrans;
mutable VDofTransformation old_VDoFTrans;
void ConstructDoFTransArray();
void ConstructDoFTrans();
public:
/** Construct the operator based on the elem_dof table of the original
@@ -807,16 +803,7 @@ public:
/// with triangular faces.
///
/// @note The returned object should NOT be deleted by the caller.
DofTransformation *GetElementDofs(int elem, Array<int> &dofs) const;
/// @brief The same as GetElementDofs(), but with a user-allocated
/// DofTransformation object. @a doftrans must be allocated in advance and
/// will be owned by the caller. The user can use the
/// DofTransformation::GetDofTransformation method on the returned
/// @a doftrans object to detect if the DofTransformation should actually be
/// used.
virtual void GetElementDofs(int elem, Array<int> &dofs,
DofTransformation &doftrans) const;
virtual DofTransformation *GetElementDofs(int elem, Array<int> &dofs) const;
/// @brief Returns indices of degrees of freedom for boundary element 'bel'.
/// The returned indices are offsets into an @ref ldof vector. See also
@@ -830,16 +817,13 @@ public:
/// with triangular faces.
///
/// @note The returned object should NOT be deleted by the caller.
DofTransformation *GetBdrElementDofs(int bel, Array<int> &dofs) const;
virtual DofTransformation *GetBdrElementDofs(int bel,
Array<int> &dofs) const;
/// @brief The same as GetBdrElementDofs(), but with a user-allocated
/// DofTransformation object. @a doftrans must be allocated in advance and
/// will be owned by the caller. The user can use the
/// DofTransformation::GetDofTransformation method on the returned
/// @a doftrans object to detect if the DofTransformation should actually be
/// used.
virtual void GetBdrElementDofs(int bel, Array<int> &dofs,
DofTransformation &doftrans) const;
/** @brief Returns indices of degrees of freedom for NURBS patch index
@a patch. Cartesian ordering is used, for the tensor-product degrees of
freedom. */
void GetPatchDofs(int patch, Array<int> &dofs) const;
/// @brief Returns the indices of the degrees of freedom for the specified
/// face, including the DOFs for the edges and the vertices of the face.
@@ -886,13 +870,6 @@ public:
/// GetElementInteriorVDofs().
void GetElementInteriorDofs(int i, Array<int> &dofs) const;
/// @brief Returns the number of degrees of freedom associated with the
/// interior of the specified element.
///
/// See GetElementInteriorDofs() for more information or to obtain the
/// relevant indices.
int GetNumElementInteriorDofs(int i) const;
/// @brief Returns the indices of the degrees of freedom for the interior
/// of the specified face.
///
@@ -905,6 +882,13 @@ public:
/// GetFaceInteriorVDofs().
void GetFaceInteriorDofs(int i, Array<int> &dofs) const;
/// @brief Returns the number of degrees of freedom associated with the
/// interior of the specified element.
///
/// See GetElementInteriorDofs() for more information or to obtain the
/// relevant indices.
int GetNumElementInteriorDofs(int i) const;
/// @brief Returns the indices of the degrees of freedom for the interior
/// of the specified edge.
///
@@ -913,11 +897,6 @@ public:
void GetEdgeInteriorDofs(int i, Array<int> &dofs) const;
///@}
/** @brief Returns indices of degrees of freedom for NURBS patch index
@a patch. Cartesian ordering is used, for the tensor-product degrees of
freedom. */
void GetPatchDofs(int patch, Array<int> &dofs) const;
/// @anchor dof2vdof @name DoF To VDoF Conversion methods
/// These methods convert between local dof and local vector dof using the
/// appropriate relationship based on the Ordering::Type defined in this
@@ -1044,15 +1023,6 @@ public:
/// @note The returned object should NOT be deleted by the caller.
DofTransformation *GetElementVDofs(int i, Array<int> &vdofs) const;
/// @brief The same as GetElementVDofs(), but with a user-allocated
/// DofTransformation object. @a doftrans must be allocated in advance and
/// will be owned by the caller. The user can use the
/// DofTransformation::GetDofTransformation method on the returned
/// @a doftrans object to detect if the DofTransformation should actually be
/// used.
void GetElementVDofs(int i, Array<int> &vdofs,
DofTransformation &doftrans) const;
/// @brief Returns indices of degrees of freedom for @a i'th boundary
/// element.
/// The returned indices are offsets into an @ref ldof vector with @b vdim
@@ -1068,15 +1038,6 @@ public:
/// @note The returned object should NOT be deleted by the caller.
DofTransformation *GetBdrElementVDofs(int i, Array<int> &vdofs) const;
/// @brief The same as GetBdrElementVDofs(), but with a user-allocated
/// DofTransformation object. @a doftrans must be allocated in advance and
/// will be owned by the caller. The user can use the
/// DofTransformation::GetDofTransformation method on the returned
/// @a doftrans object to detect if the DofTransformation should actually be
/// used.
void GetBdrElementVDofs(int i, Array<int> &vdofs,
DofTransformation &doftrans) const;
/// Returns indices of degrees of freedom in @a vdofs for NURBS patch @a i.
void GetPatchVDofs(int i, Array<int> &vdofs) const;
+9 -9
View File
@@ -31,13 +31,13 @@ FmsBasisTypeToMfemBasis(FmsBasisType b)
switch (b)
{
case FMS_NODAL_GAUSS_OPEN:
retval = mfem::BasisType::GaussLegendre;
retval = mfem::BasisType::GaussLegendre;;
break;
case FMS_NODAL_GAUSS_CLOSED:
retval = mfem::BasisType::GaussLobatto;
retval = mfem::BasisType::GaussLobatto;;
break;
case FMS_POSITIVE:
retval = mfem::BasisType::Positive;
retval = mfem::BasisType::Positive;;
break;
case FMS_NODAL_UNIFORM_OPEN:
retval = mfem::BasisType::OpenUniform;
@@ -1812,22 +1812,22 @@ MeshToFmsMesh(const Mesh *mmesh, FmsMesh *fmesh, FmsComponent *volume)
switch (betype)
{
case Element::POINT:
bdr_eles[FMS_VERTEX].push_back(mmesh->GetBdrElementFaceIndex(i));
bdr_eles[FMS_VERTEX].push_back(mmesh->GetBdrElementEdgeIndex(i));
break;
case Element::SEGMENT:
bdr_eles[FMS_EDGE].push_back(mmesh->GetBdrElementFaceIndex(i));
bdr_eles[FMS_EDGE].push_back(mmesh->GetBdrElementEdgeIndex(i));
break;
case Element::TRIANGLE:
bdr_eles[FMS_TRIANGLE].push_back(mmesh->GetBdrElementFaceIndex(i));
bdr_eles[FMS_TRIANGLE].push_back(mmesh->GetBdrElementEdgeIndex(i));
break;
case Element::QUADRILATERAL:
bdr_eles[FMS_QUADRILATERAL].push_back(mmesh->GetBdrElementFaceIndex(i));
bdr_eles[FMS_QUADRILATERAL].push_back(mmesh->GetBdrElementEdgeIndex(i));
break;
case Element::TETRAHEDRON:
bdr_eles[FMS_TETRAHEDRON].push_back(mmesh->GetBdrElementFaceIndex(i));
bdr_eles[FMS_TETRAHEDRON].push_back(mmesh->GetBdrElementEdgeIndex(i));
break;
case Element::HEXAHEDRON:
bdr_eles[FMS_HEXAHEDRON].push_back(mmesh->GetBdrElementFaceIndex(i));
bdr_eles[FMS_HEXAHEDRON].push_back(mmesh->GetBdrElementEdgeIndex(i));
break;
default:
MFEM_WARNING("Unsupported boundary element " << betype << " at boundary index "
+530 -618
View File
File diff suppressed because it is too large Load Diff
+15 -15
View File
@@ -65,10 +65,10 @@ public:
/** @brief Return an IntegrationRule consisting of all vertices of the given
Geometry::Type, @a GeomType. */
const IntegrationRule *GetVertices(int GeomType) const;
const IntegrationRule *GetVertices(int GeomType);
/// Return the center of the given Geometry::Type, @a GeomType.
const IntegrationPoint &GetCenter(int GeomType) const
const IntegrationPoint &GetCenter(int GeomType)
{ return GeomCenter[GeomType]; }
/// Get a random point in the reference element specified by @a GeomType.
@@ -97,9 +97,9 @@ public:
const DenseMatrix &GetGeomToPerfGeomJac(int GeomType) const
{ return *GeomToPerfGeomJac[GeomType]; }
const DenseMatrix *GetPerfGeomToGeomJac(int GeomType) const
DenseMatrix *GetPerfGeomToGeomJac(int GeomType)
{ return PerfGeomToGeomJac[GeomType]; }
void GetPerfPointMat(int GeomType, DenseMatrix &pm) const;
void GetPerfPointMat(int GeomType, DenseMatrix &pm);
void JacToPerfJac(int GeomType, const DenseMatrix &J,
DenseMatrix &PJ) const;
@@ -123,7 +123,7 @@ public:
}
/// Return the number of boundary "faces" of a given Geometry::Type.
int NumBdr(int GeomType) const { return NumBdrArray[GeomType]; }
int NumBdr(int GeomType) { return NumBdrArray[GeomType]; }
};
template <> struct
@@ -317,27 +317,27 @@ public:
int Type;
RefinedGeometry(int NPts, int NRefG, int NRefE, int NBdrE = 0) :
RefPts(NPts), RefGeoms(NRefG), RefEdges(NRefE), NumBdrEdges(NBdrE) {}
RefPts(NPts), RefGeoms(NRefG), RefEdges(NRefE), NumBdrEdges(NBdrE) { }
};
class GeometryRefiner
{
private:
int Type; // Quadrature1D type (ClosedUniform is default)
int type; // Quadrature1D type (ClosedUniform is default)
Array<RefinedGeometry *> RGeom[Geometry::NumGeom];
Array<IntegrationRule *> IntPts[Geometry::NumGeom];
RefinedGeometry *FindInRGeom(Geometry::Type Geom, int Times,
int ETimes) const;
IntegrationRule *FindInIntPts(Geometry::Type Geom, int NPts) const;
RefinedGeometry *FindInRGeom(Geometry::Type Geom, int Times, int ETimes,
int Type);
IntegrationRule *FindInIntPts(Geometry::Type Geom, int NPts);
public:
GeometryRefiner(int t = Quadrature1D::ClosedUniform) : Type(t) {}
GeometryRefiner();
/// Set the Quadrature1D type of points to use for subdivision.
void SetType(int t) { Type = t; }
void SetType(const int t) { type = t; }
/// Get the Quadrature1D type of points used for subdivision.
int GetType() const { return Type; }
int GetType() const { return type; }
RefinedGeometry *Refine(Geometry::Type Geom, int Times, int ETimes = 1);
@@ -345,10 +345,10 @@ public:
const IntegrationRule *RefineInterior(Geometry::Type Geom, int Times);
/// Get the Refinement level based on number of points
static int GetRefinementLevelFromPoints(Geometry::Type Geom, int Npts);
virtual int GetRefinementLevelFromPoints(Geometry::Type Geom, int Npts);
/// Get the Refinement level based on number of elements
static int GetRefinementLevelFromElems(Geometry::Type geom, int Npts);
virtual int GetRefinementLevelFromElems(Geometry::Type geom, int Npts);
~GeometryRefiner();
};
+13 -14
View File
@@ -38,8 +38,9 @@ GridFunction::GridFunction(Mesh *m, std::istream &input)
// Grid functions are stored on the device
UseDevice(true);
fes = new FiniteElementSpace;
fec = fes->Load(m, input);
owned_fes.reset(new FiniteElementSpace);
fes = owned_fes.get();
fec.reset(fes->Load(m, input));
skip_comment_lines(input, '#');
istream::int_type next_char = input.peek();
@@ -81,10 +82,11 @@ GridFunction::GridFunction(Mesh *m, GridFunction *gf_array[], int num_pieces)
int vdim, ordering;
fes = gf_array[0]->FESpace();
fec = FiniteElementCollection::New(fes->FEColl()->Name());
fec.reset(FiniteElementCollection::New(fes->FEColl()->Name()));
vdim = fes->GetVDim();
ordering = fes->GetOrdering();
fes = new FiniteElementSpace(m, fec, vdim, ordering);
owned_fes.reset(new FiniteElementSpace(m, fec.get(), vdim, ordering));
fes = owned_fes.get();
SetSize(fes->GetVSize());
if (m->NURBSext)
@@ -153,12 +155,9 @@ GridFunction::GridFunction(Mesh *m, GridFunction *gf_array[], int num_pieces)
void GridFunction::Destroy()
{
if (fec)
{
delete fes;
delete fec;
fec = NULL;
}
owned_fes.reset();
fec.reset();
fes = nullptr;
}
void GridFunction::Update()
@@ -2125,8 +2124,8 @@ void GridFunction::AccumulateAndCountBdrValues(
Vector vals;
Mesh *mesh = fes->GetMesh();
NCMesh *ncmesh = mesh->ncmesh;
Array<int> bdr_edges, bdr_vertices, bdr_faces;
ncmesh->GetBoundaryClosure(attr, bdr_vertices, bdr_edges, bdr_faces);
Array<int> bdr_edges, bdr_vertices;
ncmesh->GetBoundaryClosure(attr, bdr_vertices, bdr_edges);
for (i = 0; i < bdr_edges.Size(); i++)
{
@@ -2232,8 +2231,8 @@ void GridFunction::AccumulateAndCountBdrTangentValues(
{
Mesh *mesh = fes->GetMesh();
NCMesh *ncmesh = mesh->ncmesh;
Array<int> bdr_edges, bdr_vertices, bdr_faces;
ncmesh->GetBoundaryClosure(bdr_attr, bdr_vertices, bdr_edges, bdr_faces);
Array<int> bdr_edges, bdr_vertices;
ncmesh->GetBoundaryClosure(bdr_attr, bdr_vertices, bdr_edges);
for (int i = 0; i < bdr_edges.Size(); i++)
{
+8 -28
View File
@@ -20,6 +20,7 @@
#include "../general/adios2stream.hpp"
#endif
#include <limits>
#include <memory>
#include <ostream>
#include <string>
@@ -30,14 +31,13 @@ namespace mfem
class GridFunction : public Vector
{
protected:
/// FE space on which the grid function lives. Owned if #fec is not NULL.
/// FE space on which the grid function lives.
FiniteElementSpace *fes;
/** @brief Used when the grid function is read from a file. It can also be
set explicitly, see MakeOwner().
If not NULL, this pointer is owned by the GridFunction. */
FiniteElementCollection *fec;
set explicitly, see MakeOwner(). */
std::shared_ptr<FiniteElementCollection> fec;
std::shared_ptr<FiniteElementSpace> owned_fes;
long fes_sequence; // see FiniteElementSpace::sequence, Mesh::sequence
@@ -74,11 +74,6 @@ public:
GridFunction() { fes = NULL; fec = NULL; fes_sequence = 0; UseDevice(true); }
/// Copy constructor. The internal true-dof vector #t_vec is not copied.
GridFunction(const GridFunction &orig)
: Vector(orig), fes(orig.fes), fec(NULL), fes_sequence(orig.fes_sequence)
{ UseDevice(true); }
/// Construct a GridFunction associated with the FiniteElementSpace @a *f.
GridFunction(FiniteElementSpace *f) : Vector(f->GetVSize())
{ fes = f; fec = NULL; fes_sequence = f->GetSequence(); UseDevice(true); }
@@ -107,21 +102,12 @@ public:
GridFunction(Mesh *m, GridFunction *gf_array[], int num_pieces);
/// Copy assignment. Only the data of the base class Vector is copied.
/** It is assumed that this object and @a rhs use FiniteElementSpace%s that
have the same size.
@note Defining this method overwrites the implicitly defined copy
assignment operator. */
GridFunction &operator=(const GridFunction &rhs)
{ return operator=((const Vector &)rhs); }
/// Make the GridFunction the owner of #fec and #fes.
/** If the new FiniteElementCollection, @a fec_, is NULL, ownership of #fec
and #fes is taken away. */
void MakeOwner(FiniteElementCollection *fec_) { fec = fec_; }
void MakeOwner(FiniteElementCollection *fec_) { fec.reset(fec_); }
FiniteElementCollection *OwnFEC() { return fec; }
FiniteElementCollection *OwnFEC() { return fec.get(); }
int VectorDim() const;
int CurlDim() const;
@@ -496,6 +482,7 @@ public:
virtual void ProjectBdrCoefficientTangent(VectorCoefficient &vcoeff,
Array<int> &bdr_attr);
virtual double ComputeL2Error(Coefficient *exsol[],
const IntegrationRule *irs[] = NULL,
const Array<int> *elems = NULL) const;
@@ -585,10 +572,6 @@ public:
return ComputeLpError(infinity(), exsol, NULL, NULL, irs);
}
virtual double ComputeL1Error(Coefficient *exsol[],
const IntegrationRule *irs[] = NULL) const
{ return ComputeW11Error(*exsol, NULL, 1, NULL, irs); }
virtual double ComputeL1Error(Coefficient &exsol,
const IntegrationRule *irs[] = NULL) const
{ return ComputeLpError(1.0, exsol, NULL, irs); }
@@ -757,9 +740,6 @@ public:
/** @brief Write the GridFunction in STL format. Note that the mesh dimension
must be 2 and that quad elements will be broken into two triangles.*/
void SaveSTL(std::ostream &out, int TimesToRefine = 1);
/// Destroys grid function.
virtual ~GridFunction() { Destroy(); }
};
-1
View File
@@ -67,7 +67,6 @@ FindPointsGSLIB::FindPointsGSLIB()
FindPointsGSLIB::~FindPointsGSLIB()
{
comm_free(gsl_comm);
delete gsl_comm;
delete cr;
for (int i = 0; i < 4; i++)
-3
View File
@@ -159,7 +159,6 @@ static void BLFEvalAssemble(const FiniteElementSpace &fes,
const bool normals,
Vector &y)
{
if (fes.GetNBE() == 0) { return; }
Mesh &mesh = *fes.GetMesh();
const int dim = mesh.Dimension();
const FiniteElement &el = *fes.GetBE(0);
@@ -215,7 +214,6 @@ void BoundaryLFIntegrator::AssembleDevice(const FiniteElementSpace &fes,
const Array<int> &markers,
Vector &b)
{
if (fes.GetNBE() == 0) { return; }
const FiniteElement &fe = *fes.GetBE(0);
const int qorder = oa * fe.GetOrder() + ob;
const Geometry::Type gtype = fe.GetGeomType();
@@ -231,7 +229,6 @@ void BoundaryNormalLFIntegrator::AssembleDevice(const FiniteElementSpace &fes,
const Array<int> &markers,
Vector &b)
{
if (fes.GetNBE() == 0) { return; }
const FiniteElement &fe = *fes.GetBE(0);
const int qorder = oa * fe.GetOrder() + ob;
const Geometry::Type gtype = fe.GetGeomType();
+47 -72
View File
@@ -737,7 +737,7 @@ void QuadratureFunctions1D::GivePolyPoints(const int np, double *pts,
ClosedGL(np, &ir);
break;
}
case Quadrature1D::Invalid:
default:
{
MFEM_ABORT("Asking for an unknown type of 1D Quadrature points, "
"type = " << type);
@@ -831,10 +831,7 @@ void QuadratureFunctions1D::CalculateUniformWeights(IntegrationRule *ir,
hinv = p+1;
ihoffset = 1;
break;
case Quadrature1D::GaussLegendre:
case Quadrature1D::GaussLobatto:
case Quadrature1D::ClosedGL:
case Quadrature1D::Invalid:
default:
MFEM_ABORT("invalid Quadrature1D type: " << type);
}
// set w0 = (-1)^p*(p!)/(hinv^p)
@@ -943,10 +940,10 @@ IntegrationRules IntRules(0, Quadrature1D::GaussLegendre);
IntegrationRules RefinedIntRules(1, Quadrature1D::GaussLegendre);
IntegrationRules::IntegrationRules(int ref, int type)
: quad_type(type)
IntegrationRules::IntegrationRules(int Ref, int type_):
quad_type(type_)
{
refined = ref;
refined = Ref;
if (refined < 0) { own_rules = 0; return; }
@@ -978,19 +975,11 @@ IntegrationRules::IntegrationRules(int ref, int type)
CubeIntRules.SetSize(32, h_mt);
CubeIntRules = NULL;
#if defined(MFEM_THREAD_SAFE) && defined(MFEM_USE_OPENMP)
IntRuleLocks.SetSize(Geometry::NUM_GEOMETRIES, h_mt);
for (int i = 0; i < Geometry::NUM_GEOMETRIES; i++)
{
omp_init_lock(&IntRuleLocks[i]);
}
#endif
}
const IntegrationRule &IntegrationRules::Get(int GeomType, int Order)
{
Array<IntegrationRule *> *ir_array = NULL;
Array<IntegrationRule *> *ir_array;
switch (GeomType)
{
@@ -1002,9 +991,9 @@ const IntegrationRule &IntegrationRules::Get(int GeomType, int Order)
case Geometry::CUBE: ir_array = &CubeIntRules; break;
case Geometry::PRISM: ir_array = &PrismIntRules; break;
case Geometry::PYRAMID: ir_array = &PyramidIntRules; break;
case Geometry::INVALID:
case Geometry::NUM_GEOMETRIES:
MFEM_ABORT("Unknown type of reference element!");
default:
mfem_error("IntegrationRules::Get(...) : Unknown geometry type!");
ir_array = NULL;
}
if (Order < 0)
@@ -1012,35 +1001,36 @@ const IntegrationRule &IntegrationRules::Get(int GeomType, int Order)
Order = 0;
}
#if defined(MFEM_THREAD_SAFE) && defined(MFEM_USE_OPENMP)
omp_set_lock(&IntRuleLocks[GeomType]);
#endif
if (!HaveIntRule(*ir_array, Order))
{
IntegrationRule *ir = GenerateIntegrationRule(GeomType, Order);
#ifdef MFEM_DEBUG
int RealOrder = Order;
while (RealOrder+1 < ir_array->Size() && (*ir_array)[RealOrder+1] == ir)
#ifdef MFEM_USE_LEGACY_OPENMP
#pragma omp critical
#endif
{
RealOrder++;
}
MFEM_VERIFY(RealOrder == ir->GetOrder(), "internal error");
if (!HaveIntRule(*ir_array, Order))
{
IntegrationRule *ir = GenerateIntegrationRule(GeomType, Order);
#ifdef MFEM_DEBUG
int RealOrder = Order;
while (RealOrder+1 < ir_array->Size() &&
(*ir_array)[RealOrder+1] == ir)
{
RealOrder++;
}
MFEM_VERIFY(RealOrder == ir->GetOrder(), "internal error");
#else
MFEM_CONTRACT_VAR(ir);
MFEM_CONTRACT_VAR(ir);
#endif
}
}
}
#if defined(MFEM_THREAD_SAFE) && defined(MFEM_USE_OPENMP)
omp_unset_lock(&IntRuleLocks[GeomType]);
#endif
return *(*ir_array)[Order];
}
void IntegrationRules::Set(int GeomType, int Order, IntegrationRule &IntRule)
{
Array<IntegrationRule *> *ir_array = NULL;
Array<IntegrationRule *> *ir_array;
switch (GeomType)
{
@@ -1052,15 +1042,11 @@ void IntegrationRules::Set(int GeomType, int Order, IntegrationRule &IntRule)
case Geometry::CUBE: ir_array = &CubeIntRules; break;
case Geometry::PRISM: ir_array = &PrismIntRules; break;
case Geometry::PYRAMID: ir_array = &PyramidIntRules; break;
case Geometry::INVALID:
case Geometry::NUM_GEOMETRIES:
MFEM_ABORT("Unknown type of reference element!");
default:
mfem_error("IntegrationRules::Set(...) : Unknown geometry type!");
ir_array = NULL;
}
#if defined(MFEM_THREAD_SAFE) && defined(MFEM_USE_OPENMP)
omp_set_lock(&IntRuleLocks[GeomType]);
#endif
if (HaveIntRule(*ir_array, Order))
{
MFEM_ABORT("Overwriting set rules is not supported!");
@@ -1069,19 +1055,16 @@ void IntegrationRules::Set(int GeomType, int Order, IntegrationRule &IntRule)
AllocIntRule(*ir_array, Order);
(*ir_array)[Order] = &IntRule;
#if defined(MFEM_THREAD_SAFE) && defined(MFEM_USE_OPENMP)
omp_unset_lock(&IntRuleLocks[GeomType]);
#endif
}
void IntegrationRules::DeleteIntRuleArray(
Array<IntegrationRule *> &ir_array) const
void IntegrationRules::DeleteIntRuleArray(Array<IntegrationRule *> &ir_array)
{
int i;
IntegrationRule *ir = NULL;
// Many of the intrules have multiple contiguous copies in the ir_array
// so we have to be careful to not delete them twice.
IntegrationRule *ir = NULL;
for (int i = 0; i < ir_array.Size(); i++)
for (i = 0; i < ir_array.Size(); i++)
{
if (ir_array[i] != NULL && ir_array[i] != ir)
{
@@ -1093,13 +1076,6 @@ void IntegrationRules::DeleteIntRuleArray(
IntegrationRules::~IntegrationRules()
{
#if defined(MFEM_THREAD_SAFE) && defined(MFEM_USE_OPENMP)
for (int i = 0; i < Geometry::NUM_GEOMETRIES; i++)
{
omp_destroy_lock(&IntRuleLocks[i]);
}
#endif
if (!own_rules) { return; }
DeleteIntRuleArray(PointIntRules);
@@ -1134,11 +1110,10 @@ IntegrationRule *IntegrationRules::GenerateIntegrationRule(int GeomType,
return PrismIntegrationRule(Order);
case Geometry::PYRAMID:
return PyramidIntegrationRule(Order);
case Geometry::INVALID:
case Geometry::NUM_GEOMETRIES:
MFEM_ABORT("Unknown type of reference element!");
default:
mfem_error("IntegrationRules::Set(...) : Unknown geometry type!");
return NULL;
}
return NULL;
}
@@ -1147,7 +1122,7 @@ IntegrationRule *IntegrationRules::PointIntegrationRule(int Order)
{
if (Order > 1)
{
MFEM_ABORT("Point Integration Rule of Order > 1 not defined");
mfem_error("Point Integration Rule of Order > 1 not defined");
return NULL;
}
@@ -1210,7 +1185,7 @@ IntegrationRule *IntegrationRules::SegmentIntegrationRule(int Order)
QuadratureFunctions1D::OpenHalfUniform(n, ir);
break;
}
case Quadrature1D::Invalid:
default:
{
MFEM_ABORT("unknown Quadrature1D type: " << quad_type);
}
@@ -1787,8 +1762,8 @@ IntegrationRule *IntegrationRules::PyramidIntegrationRule(int Order)
for (int k=0; k<npts; k++)
{
const IntegrationPoint &ipc = irc.IntPoint(k);
IntegrationPoint &ipp = PyramidIntRules[Order]->IntPoint(k);
const IntegrationPoint & ipc = irc.IntPoint(k);
IntegrationPoint & ipp = PyramidIntRules[Order]->IntPoint(k);
ipp.x = ipc.x * (1.0 - ipc.z);
ipp.y = ipc.y * (1.0 - ipc.z);
ipp.z = ipc.z;
@@ -1800,8 +1775,8 @@ IntegrationRule *IntegrationRules::PyramidIntegrationRule(int Order)
// Integration rules for reference prism
IntegrationRule *IntegrationRules::PrismIntegrationRule(int Order)
{
const IntegrationRule &irt = Get(Geometry::TRIANGLE, Order);
const IntegrationRule &irs = Get(Geometry::SEGMENT, Order);
const IntegrationRule & irt = Get(Geometry::TRIANGLE, Order);
const IntegrationRule & irs = Get(Geometry::SEGMENT, Order);
int nt = irt.GetNPoints();
int ns = irs.GetNPoints();
AllocIntRule(PrismIntRules, Order);
@@ -1815,12 +1790,12 @@ IntegrationRule *IntegrationRules::PrismIntegrationRule(int Order)
for (int ks=0; ks<ns; ks++)
{
const IntegrationPoint &ips = irs.IntPoint(ks);
const IntegrationPoint & ips = irs.IntPoint(ks);
for (int kt=0; kt<nt; kt++)
{
int kp = ks * nt + kt;
const IntegrationPoint &ipt = irt.IntPoint(kt);
IntegrationPoint &ipp = PrismIntRules[Order]->IntPoint(kp);
const IntegrationPoint & ipt = irt.IntPoint(kt);
IntegrationPoint & ipp = PrismIntRules[Order]->IntPoint(kp);
ipp.x = ipt.x;
ipp.y = ipt.y;
ipp.z = ips.x;
+5 -11
View File
@@ -14,9 +14,6 @@
#include "../config/config.hpp"
#include "../general/array.hpp"
#if defined(MFEM_THREAD_SAFE) && defined(MFEM_USE_OPENMP)
#include <omp.h>
#endif
#include <vector>
#include <map>
@@ -431,18 +428,14 @@ private:
Array<IntegrationRule *> PrismIntRules;
Array<IntegrationRule *> CubeIntRules;
#if defined(MFEM_THREAD_SAFE) && defined(MFEM_USE_OPENMP)
Array<omp_lock_t> IntRuleLocks;
#endif
void AllocIntRule(Array<IntegrationRule *> &ir_array, int Order) const
void AllocIntRule(Array<IntegrationRule *> &ir_array, int Order)
{
if (ir_array.Size() <= Order)
{
ir_array.SetSize(Order + 1, NULL);
}
}
bool HaveIntRule(Array<IntegrationRule *> &ir_array, int Order) const
bool HaveIntRule(Array<IntegrationRule *> &ir_array, int Order)
{
return (ir_array.Size() > Order && ir_array[Order] != NULL);
}
@@ -450,7 +443,6 @@ private:
{
return Order | 1; // valid for all quad_type's
}
void DeleteIntRuleArray(Array<IntegrationRule *> &ir_array) const;
/// The following methods allocate new IntegrationRule objects without
/// checking if they already exist. To avoid memory leaks use
@@ -465,10 +457,12 @@ private:
IntegrationRule *PrismIntegrationRule(int Order);
IntegrationRule *CubeIntegrationRule(int Order);
void DeleteIntRuleArray(Array<IntegrationRule *> &ir_array);
public:
/// Sets initial sizes for the integration rule arrays, but rules
/// are defined the first time they are requested with the Get method.
explicit IntegrationRules(int ref = 0,
explicit IntegrationRules(int Ref = 0,
int type = Quadrature1D::GaussLegendre);
/// Returns an integration rule for given GeomType and Order.
-1597
View File
File diff suppressed because it is too large Load Diff
-1936
View File
File diff suppressed because it is too large Load Diff
+1 -1
View File
@@ -137,7 +137,7 @@ bool LinearForm::SupportsDevice() const
// Make sure every boundary element corresponds to a boundary face
for (int be = 0; be < fes->GetNBE(); ++be)
{
const int f = mesh.GetBdrElementFaceIndex(be);
const int f = mesh.GetBdrElementEdgeIndex(be);
const auto face_info = mesh.GetFaceInformation(f);
if (!face_info.IsBoundary())
{
+1 -1
View File
@@ -148,7 +148,7 @@ void LinearFormExtension::Update()
std::unordered_map<int,int> f_to_be;
for (int i = 0; i < mesh.GetNBE(); ++i)
{
const int f = mesh.GetBdrElementFaceIndex(i);
const int f = mesh.GetBdrElementEdgeIndex(i);
f_to_be[f] = i;
}
MFEM_VERIFY(size_t(nf_bdr) == f_to_be.size(), "Incompatible sizes");
+45 -45
View File
@@ -104,7 +104,7 @@ public:
};
/// Class for domain integration \f$ L(v) := (f, v) \f$
/// Class for domain integration L(v) := (f, v)
class DomainLFIntegrator : public DeltaLFIntegrator
{
Vector shape;
@@ -141,7 +141,7 @@ public:
using LinearFormIntegrator::AssembleRHSElementVect;
};
/// Class for domain integrator \f$ L(v) := (f, \nabla v) \f$
/// Class for domain integrator L(v) := (f, grad v)
class DomainLFGradIntegrator : public DeltaLFIntegrator
{
private:
@@ -150,7 +150,7 @@ private:
DenseMatrix dshape;
public:
/// Constructs the domain integrator \f$ (Q, \nabla v) \f$
/// Constructs the domain integrator (Q, grad v)
DomainLFGradIntegrator(VectorCoefficient &QF)
: DeltaLFIntegrator(QF), Q(QF) { }
@@ -175,7 +175,7 @@ public:
};
/// Class for boundary integration \f$ L(v) := (g, v) \f$
/// Class for boundary integration L(v) := (g, v)
class BoundaryLFIntegrator : public LinearFormIntegrator
{
Vector shape;
@@ -249,8 +249,8 @@ public:
using LinearFormIntegrator::AssembleRHSElementVect;
};
/** Class for domain integration of \f$ L(v) := (f, v) \f$, where
\f$ f = (f_1,\dots,f_n)\f$ and \f$ v = (v_1,\dots,v_n) \f$. */
/** Class for domain integration of L(v) := (f, v), where
f=(f1,...,fn) and v=(v1,...,vn). */
class VectorDomainLFIntegrator : public DeltaLFIntegrator
{
private:
@@ -282,8 +282,8 @@ public:
using LinearFormIntegrator::AssembleRHSElementVect;
};
/** Class for domain integrator \f$ L(v) := (f, \nabla v) \f$, where
\f$ f = (f_{1x},f_{1y},f_{1z},\dots,f_{nx},f_{ny},f_{nz})\f$ and \f$v=(v_1,\dots,v_n)\f$. */
/** Class for domain integrator L(v) := (f, grad v), where
f=(f1x,f1y,f1z,...,fnx,fny,fnz) and v=(v1,...,vn). */
class VectorDomainLFGradIntegrator : public DeltaLFIntegrator
{
private:
@@ -316,8 +316,8 @@ public:
using LinearFormIntegrator::AssembleRHSElementVect;
};
/** Class for boundary integration of \f$ L(v) := (g, v) \f$, where
\f$f=(f_1,\dots,f_n)\f$ and \f$v=(v_1,\dots,v_n)\f$. */
/** Class for boundary integration of L(v) := (g, v), where
f=(f1,...,fn) and v=(v1,...,vn). */
class VectorBoundaryLFIntegrator : public LinearFormIntegrator
{
private:
@@ -371,7 +371,7 @@ public:
using LinearFormIntegrator::AssembleRHSElementVect;
};
/// \f$ (Q, \mathrm{curl}(v))_{\Omega} \f$ for Nedelec Elements
/// \f$ (Q, curl v)_{\Omega} \f$ for Nedelec Elements)
class VectorFEDomainLFCurlIntegrator : public DeltaLFIntegrator
{
private:
@@ -380,7 +380,7 @@ private:
Vector vec;
public:
/// Constructs the domain integrator \f$(Q, \mathrm{curl}(v)) \f$
/// Constructs the domain integrator (Q, curl v)
VectorFEDomainLFCurlIntegrator(VectorCoefficient &F)
: DeltaLFIntegrator(F), QF(&F) { }
@@ -395,14 +395,14 @@ public:
using LinearFormIntegrator::AssembleRHSElementVect;
};
/// \f$ (Q, \mathrm{div}(v))_{\Omega} \f$ for RT Elements
/// \f$ (Q, div v)_{\Omega} \f$ for RT Elements)
class VectorFEDomainLFDivIntegrator : public DeltaLFIntegrator
{
private:
Vector divshape;
Coefficient &Q;
public:
/// Constructs the domain integrator \f$ (Q, \mathrm{div}(v)) \f$
/// Constructs the domain integrator (Q, div v)
VectorFEDomainLFDivIntegrator(Coefficient &QF)
: DeltaLFIntegrator(QF), Q(QF) { }
@@ -420,7 +420,7 @@ public:
};
/** \f$ (f, v \cdot n)_{\partial\Omega} \f$ for vector test function
\f$v=(v_1,\dots,v_n)\f$ where all vi are in the same scalar FE space and \f$f\f$ is a
v=(v1,...,vn) where all vi are in the same scalar FE space and f is a
scalar function. */
class VectorBoundaryFluxLFIntegrator : public LinearFormIntegrator
{
@@ -441,8 +441,8 @@ public:
using LinearFormIntegrator::AssembleRHSElementVect;
};
/** Class for boundary integration of \f$ (f, v \cdot n)\f$ for scalar coefficient \f$f\f$ and
RT vector test function \f$v\f$. This integrator works with RT spaces defined
/** Class for boundary integration of (f, v.n) for scalar coefficient f and
RT vector test function v. This integrator works with RT spaces defined
using the RT_FECollection class. */
class VectorFEBoundaryFluxLFIntegrator : public LinearFormIntegrator
{
@@ -491,9 +491,9 @@ public:
/** Class for boundary integration of the linear form:
\f$ \frac{\alpha}{2} \langle (u \cdot n) f, w \rangle - \beta \langle |u \cdot n| f, w \rangle \f$
where \f$f\f$ and \f$u\f$ are given scalar and vector coefficients, respectively,
and \f$w\f$ is the scalar test function. */
(alpha/2) < (u.n) f, w > - beta < |u.n| f, w >,
where f and u are given scalar and vector coefficients, respectively,
and w is the scalar test function. */
class BoundaryFlowIntegrator : public LinearFormIntegrator
{
private:
@@ -525,13 +525,13 @@ public:
/** Boundary linear integrator for imposing non-zero Dirichlet boundary
conditions, to be used in conjunction with DGDiffusionIntegrator.
Specifically, given the Dirichlet data \f$u_D\f$, the linear form assembles the
Specifically, given the Dirichlet data u_D, the linear form assembles the
following integrals on the boundary:
\f[
\sigma \langle u_D, (Q \nabla v)) \cdot n \rangle + \kappa \langle {h^{-1} Q} u_D, v \rangle,
\f]
sigma < u_D, (Q grad(v)).n > + kappa < {h^{-1} Q} u_D, v >,
where Q is a scalar or matrix diffusion coefficient and v is the test
function. The parameters \f$\sigma\f$ and \f$\kappa\f$ should be the same as the ones
function. The parameters sigma and kappa should be the same as the ones
used in the DGDiffusionIntegrator. */
class DGDirichletLFIntegrator : public LinearFormIntegrator
{
@@ -568,12 +568,12 @@ public:
/** Boundary linear form integrator for imposing non-zero Dirichlet boundary
conditions, in a DG elasticity formulation. Specifically, the linear form is
given by
\f[
\alpha \langle u_D, (\lambda \mathrm{div}(v) I + \mu (\nabla v + \nabla v^{\mathrm{T}})) \cdot n \rangle +
+ \kappa \langle h^{-1} (\lambda + 2 \mu) u_D, v \rangle,
\f]
where u_D is the given Dirichlet data. The parameters \f$\alpha\f$, \f$\kappa\f$, \f$\lambda\f$
and \f$\mu\f$, should match the parameters with the same names used in the bilinear
alpha < u_D, (lambda div(v) I + mu (grad(v) + grad(v)^T)) . n > +
+ kappa < h^{-1} (lambda + 2 mu) u_D, v >,
where u_D is the given Dirichlet data. The parameters alpha, kappa, lambda
and mu, should match the parameters with the same names used in the bilinear
form integrator, DGElasticityIntegrator. */
class DGElasticityDirichletLFIntegrator : public LinearFormIntegrator
{
@@ -612,18 +612,18 @@ public:
/** Class for spatial white Gaussian noise integration.
The target problem is the linear SPDE \f$ a(u,v) = F(v)\f$ with \f$F(v) := <\dot{W},v> \f$,
where \f$\dot{W}\f$ is spatial white Gaussian noise. When the Galerkin method is used to
discretize this problem into a linear system of equations \f$Ax = b\f$, the RHS is
a Gaussian random vector \f$b \sim N(0,M)\f$ whose covariance matrix is the same as the
mass matrix \f$M_{ij} = (v_i,v_j)\f$. This property can be ensured if \f$b = H w\f$, where
\f$HH^{\mathrm{T}} = M\f$ and each component \f$w_i\sim N(0,1)\f$.
The target problem is the linear SPDE a(u,v) = F(v) with F(v) := <,v>,
where is spatial white Gaussian noise. When the Galerkin method is used to
discretize this problem into a linear system of equations Ax = b, the RHS is
a Gaussian random vector b~N(0,M) whose covariance matrix is the same as the
mass matrix M_ij = (v_i,v_j). This property can be ensured if b = H w, where
HHᵀ = M and each component w_i~N(0,1).
There is much flexibility in how we may wish to define \f$H\f$. In this PR, we
define \f$H = P^{\mathrm{T}} diag(L_e)\f$, where \f$P\f$ is the local-to-global dof assembly matrix
and \f$\mathrm{diag}(L_e)\f$ is a block-diagonal matrix with \f$L_e L_e^{\mathrm{T}} = M_e\f$, where \f$M_e\f$ is
the element mass matrix for element \f$e\f$. A straightforward computation shows
that \f$HH^{\mathrm{T}} = P^{\mathrm{T}} diag(M_e) P = M\f$, as necessary. */
There is much flexibility in how we may wish to define H. In this PR, we
define H = Pᵀ diag(L_e), where P is the local-to-global dof assembly matrix
and diag(L_e) is a block-diagonal matrix with L_e L_eᵀ = M_e, where M_e is
the element mass matrix for element e. A straightforward computation shows
that HHᵀ = Pᵀ diag(M_e) P = M, as necessary. */
class WhiteGaussianNoiseDomainLFIntegrator : public LinearFormIntegrator
{
#ifdef MFEM_USE_MPI
@@ -718,8 +718,8 @@ public:
};
/** Class for domain integration of \f$ L(v) := (f, v) \f$, where
\f$ f=(f_1,\dots,f_n)\f$ and \f$v=(v_1,\dots,v_n)\f$. that makes use of
/** Class for domain integration of L(v) := (f, v), where
f=(f1,...,fn) and v=(v1,...,vn). that makes use of
VectorQuadratureFunctionCoefficient*/
class VectorQuadratureLFIntegrator : public LinearFormIntegrator
{
@@ -751,7 +751,7 @@ public:
};
/** Class for domain integration \f$ L(v) := (f, v) \f$ that makes use
/** Class for domain integration L(v) := (f, v) that makes use
of QuadratureFunctionCoefficient. */
class QuadratureLFIntegrator : public LinearFormIntegrator
{
+8 -8
View File
@@ -257,13 +257,13 @@ void BatchedLOR_AMS::FormCoordinateVectors(const Vector &X_vert)
// vertices of the LOR mesh. The vertex coordinates are already computed in
// E-vector format and passed in in X_vert.
//
// In this function, we need to convert X_vert (which has the shape (sdim,
// In this function, we need to convert X_vert (which has the shape (dim,
// ndof_per_el, nel_ho)) to T-DOF format.
//
// We place the results in the vector xyz_tvec, which has shape (ntdofs, sdim)
// We place the results in the vector xyz_tvec, which has shape (ntdofs, dim)
// and then make the hypre vectors x, y, and z point to subvectors.
//
// When the space dimension is 2, z is NULL.
// In 2D, z is NULL.
// Create the H1 vertex space and get the element restriction
ElementDofOrdering ordering = ElementDofOrdering::LEXICOGRAPHIC;
@@ -275,17 +275,17 @@ void BatchedLOR_AMS::FormCoordinateVectors(const Vector &X_vert)
const int nel_ho = vert_fes.GetNE();
const int ndp1 = order + 1;
const int ndof_per_el = static_cast<int>(pow(ndp1, dim));
const int sdim = vert_fes.GetMesh()->SpaceDimension();
const int sdim = dim;
const int ntdofs = R->Height();
const MemoryClass mc = GetHypreMemoryClass();
bool dev = (mc == MemoryClass::DEVICE);
xyz_tvec = new Vector(ntdofs*sdim);
xyz_tvec = new Vector(ntdofs*dim);
auto xyz_tv = Reshape(HypreWrite(xyz_tvec->GetMemory()), ntdofs, sdim);
auto xyz_tv = Reshape(HypreWrite(xyz_tvec->GetMemory()), ntdofs, dim);
const auto xyz_e =
Reshape(HypreRead(X_vert.GetMemory()), sdim, ndof_per_el, nel_ho);
Reshape(HypreRead(X_vert.GetMemory()), dim, ndof_per_el, nel_ho);
const auto d_offsets = HypreRead(el_restr->Offsets().GetMemory());
const auto d_indices = HypreRead(el_restr->Indices().GetMemory());
const auto ltdof_ldof = HypreRead(R->GetMemoryJ());
@@ -309,7 +309,7 @@ void BatchedLOR_AMS::FormCoordinateVectors(const Vector &X_vert)
x = new HypreParVector(vert_fes.GetComm(), glob_size, d_x_ptr, cols, dev);
double *d_y_ptr = xyz_tv + 1*ntdofs;
y = new HypreParVector(vert_fes.GetComm(), glob_size, d_y_ptr, cols, dev);
if (sdim == 3)
if (dim == 3)
{
double *d_z_ptr = xyz_tv + 2*ntdofs;
z = new HypreParVector(vert_fes.GetComm(), glob_size, d_z_ptr, cols, dev);
+31 -37
View File
@@ -77,7 +77,6 @@ void BatchedLORAssembly::FormLORVertexCoordinates(FiniteElementSpace &fes_ho,
// Get nodal points at the LOR vertices
const int dim = mesh_ho.Dimension();
const int sdim = mesh_ho.SpaceDimension();
const int nel_ho = mesh_ho.GetNE();
const int order = fes_ho.GetMaxElementOrder();
const int nd1d = order + 1;
@@ -95,7 +94,7 @@ void BatchedLORAssembly::FormLORVertexCoordinates(FiniteElementSpace &fes_ho,
IntegrationRule ir = GetCollocatedIntRule(fes_ho);
// Map from nodal E-vector to Q-vector at the LOR vertex points
X_vert.SetSize(sdim*ndof_per_el*nel_ho);
X_vert.SetSize(dim*ndof_per_el*nel_ho);
const QuadratureInterpolator *quad_interp =
nodal_fes->GetQuadratureInterpolator(ir);
quad_interp->SetOutputLayout(QVectorLayout::byVDIM);
@@ -381,49 +380,44 @@ void BatchedLORAssembly::SparseIJToCSR(OperatorHandle &A) const
FillJAndData(*A_mat);
}
template <int ORDER, int SDIM, typename LOR_KERNEL>
static void Assemble_(LOR_KERNEL &kernel, int dim)
{
if (dim == 2) { kernel.template Assemble2D<ORDER,SDIM>(); }
else if (dim == 3) { kernel.template Assemble3D<ORDER>(); }
else { MFEM_ABORT("Unsupported dimension"); }
}
template <int ORDER, typename LOR_KERNEL>
static void Assemble_(LOR_KERNEL &kernel, int dim, int sdim)
{
if (sdim == 2) { Assemble_<ORDER,2>(kernel, dim); }
else if (sdim == 3) { Assemble_<ORDER,3>(kernel, dim); }
else { MFEM_ABORT("Unsupported space dimension."); }
}
template <typename LOR_KERNEL>
static void Assemble_(LOR_KERNEL &kernel, int dim, int sdim, int order)
{
switch (order)
{
case 1: Assemble_<1>(kernel, dim, sdim); break;
case 2: Assemble_<2>(kernel, dim, sdim); break;
case 3: Assemble_<3>(kernel, dim, sdim); break;
case 4: Assemble_<4>(kernel, dim, sdim); break;
case 5: Assemble_<5>(kernel, dim, sdim); break;
case 6: Assemble_<6>(kernel, dim, sdim); break;
case 7: Assemble_<7>(kernel, dim, sdim); break;
case 8: Assemble_<8>(kernel, dim, sdim); break;
default: MFEM_ABORT("No kernel order " << order << "!");
}
}
template <typename LOR_KERNEL>
void BatchedLORAssembly::AssemblyKernel(BilinearForm &a)
{
LOR_KERNEL kernel(a, fes_ho, X_vert, sparse_ij, sparse_mapping);
const int dim = fes_ho.GetMesh()->Dimension();
const int sdim = fes_ho.GetMesh()->SpaceDimension();
const int order = fes_ho.GetMaxElementOrder();
Assemble_(kernel, dim, sdim, order);
if (dim == 2)
{
switch (order)
{
case 1: kernel.template Assemble2D<1>(); break;
case 2: kernel.template Assemble2D<2>(); break;
case 3: kernel.template Assemble2D<3>(); break;
case 4: kernel.template Assemble2D<4>(); break;
case 5: kernel.template Assemble2D<5>(); break;
case 6: kernel.template Assemble2D<6>(); break;
case 7: kernel.template Assemble2D<7>(); break;
case 8: kernel.template Assemble2D<8>(); break;
default: MFEM_ABORT("No kernel order " << order << "!");
}
}
else if (dim == 3)
{
switch (order)
{
case 1: kernel.template Assemble3D<1>(); break;
case 2: kernel.template Assemble3D<2>(); break;
case 3: kernel.template Assemble3D<3>(); break;
case 4: kernel.template Assemble3D<4>(); break;
case 5: kernel.template Assemble3D<5>(); break;
case 6: kernel.template Assemble3D<6>(); break;
case 7: kernel.template Assemble3D<7>(); break;
case 8: kernel.template Assemble3D<8>(); break;
default: MFEM_ABORT("No kernel order " << order << "!");
}
}
}
void BatchedLORAssembly::AssembleWithoutBC(BilinearForm &a, OperatorHandle &A)
+56 -2
View File
@@ -9,6 +9,7 @@
// terms of the BSD-3 license. We welcome feedback and contributions, see file
// CONTRIBUTING.md for details.
#include "lor_h1.hpp"
#include "lor_util.hpp"
#include "../../linalg/dtensor.hpp"
#include "../../general/forall.hpp"
@@ -16,7 +17,7 @@
namespace mfem
{
template <int ORDER, int SDIM>
template <int ORDER>
void BatchedLOR_H1::Assemble2D()
{
const int nel_ho = fes_ho.GetNE();
@@ -73,8 +74,31 @@ void BatchedLOR_H1::Assemble2D()
for (int i=0; i<sz_local_mat; ++i) { local_mat[i] = 0.0; }
SetupLORQuadData2D<ORDER,SDIM,false,false>(X, iel_ho, kx, ky, Q, false);
double vx[4], vy[4];
LORVertexCoordinates2D<ORDER>(X, iel_ho, kx, ky, vx, vy);
for (int iqy=0; iqy<2; ++iqy)
{
for (int iqx=0; iqx<2; ++iqx)
{
const double x = iqx;
const double y = iqy;
const double w = 1.0/4.0;
double J_[2*2];
DeviceTensor<2> J(J_, 2, 2);
Jacobian2D(x, y, vx, vy, J);
const double detJ = Det2D(J);
const double w_detJ = w/detJ;
Q(0,iqy,iqx) = w_detJ * (J(0,1)*J(0,1) + J(1,1)*J(1,1)); // 1,1
Q(1,iqy,iqx) = -w_detJ * (J(0,1)*J(0,0) + J(1,1)*J(1,0)); // 1,2
Q(2,iqy,iqx) = w_detJ * (J(0,0)*J(0,0) + J(1,0)*J(1,0)); // 2,2
Q(3,iqy,iqx) = w*detJ;
}
}
for (int iqx=0; iqx<2; ++iqx)
{
for (int iqy=0; iqy<2; ++iqy)
@@ -495,4 +519,34 @@ void BatchedLOR_H1::Assemble3D()
}
}
// Explicit template instantiations
template void BatchedLOR_H1::Assemble2D<1>();
template void BatchedLOR_H1::Assemble2D<2>();
template void BatchedLOR_H1::Assemble2D<3>();
template void BatchedLOR_H1::Assemble2D<4>();
template void BatchedLOR_H1::Assemble2D<5>();
template void BatchedLOR_H1::Assemble2D<6>();
template void BatchedLOR_H1::Assemble2D<7>();
template void BatchedLOR_H1::Assemble2D<8>();
template void BatchedLOR_H1::Assemble3D<1>();
template void BatchedLOR_H1::Assemble3D<2>();
template void BatchedLOR_H1::Assemble3D<3>();
template void BatchedLOR_H1::Assemble3D<4>();
template void BatchedLOR_H1::Assemble3D<5>();
template void BatchedLOR_H1::Assemble3D<6>();
template void BatchedLOR_H1::Assemble3D<7>();
template void BatchedLOR_H1::Assemble3D<8>();
BatchedLOR_H1::BatchedLOR_H1(BilinearForm &a,
FiniteElementSpace &fes_ho_,
Vector &X_vert_,
Vector &sparse_ij_,
Array<int> &sparse_mapping_)
: BatchedLORKernel(fes_ho_, X_vert_, sparse_ij_, sparse_mapping_)
{
ProjectLORCoefficient<MassIntegrator>(a, c1);
ProjectLORCoefficient<DiffusionIntegrator>(a, c2);
}
} // namespace mfem
+2 -9
View File
@@ -22,22 +22,15 @@ namespace mfem
class BatchedLOR_H1 : BatchedLORKernel
{
public:
template <int ORDER, int SDIM> void Assemble2D();
template <int ORDER> void Assemble2D();
template <int ORDER> void Assemble3D();
BatchedLOR_H1(BilinearForm &a,
FiniteElementSpace &fes_ho_,
Vector &X_vert_,
Vector &sparse_ij_,
Array<int> &sparse_mapping_)
: BatchedLORKernel(fes_ho_, X_vert_, sparse_ij_, sparse_mapping_)
{
ProjectLORCoefficient<MassIntegrator>(a, c1);
ProjectLORCoefficient<DiffusionIntegrator>(a, c2);
}
Array<int> &sparse_mapping_);
};
}
#include "lor_h1_impl.hpp"
#endif
+56 -2
View File
@@ -9,6 +9,7 @@
// terms of the BSD-3 license. We welcome feedback and contributions, see file
// CONTRIBUTING.md for details.
#include "lor_nd.hpp"
#include "lor_util.hpp"
#include "../../linalg/dtensor.hpp"
#include "../../general/forall.hpp"
@@ -16,7 +17,7 @@
namespace mfem
{
template <int ORDER, int SDIM>
template <int ORDER>
void BatchedLOR_ND::Assemble2D()
{
const int nel_ho = fes_ho.GetNE();
@@ -82,8 +83,31 @@ void BatchedLOR_ND::Assemble2D()
// local_mat is the local (dense) stiffness matrix
for (int i=0; i<sz_local_mat; ++i) { local_mat[i] = 0.0; }
SetupLORQuadData2D<ORDER,SDIM,false,true>(X, iel_ho, kx, ky, Q, true);
double vx[4], vy[4];
LORVertexCoordinates2D<ORDER>(X, iel_ho, kx, ky, vx, vy);
for (int iqx=0; iqx<2; ++iqx)
{
for (int iqy=0; iqy<2; ++iqy)
{
const double x = iqx;
const double y = iqy;
const double w = 1.0/4.0;
double J_[2*2];
DeviceTensor<2> J(J_, 2, 2);
Jacobian2D(x, y, vx, vy, J);
const double detJ = Det2D(J);
const double w_detJ = w/detJ;
Q(0,iqy,iqx) = w_detJ * (J(0,1)*J(0,1) + J(1,1)*J(1,1)); // 1,1
Q(1,iqy,iqx) = -w_detJ * (J(0,1)*J(0,0) + J(1,1)*J(1,0)); // 1,2
Q(2,iqy,iqx) = w_detJ * (J(0,0)*J(0,0) + J(1,0)*J(1,0)); // 2,2
Q(3,iqy,iqx) = w_detJ;
}
}
for (int iqx=0; iqx<2; ++iqx)
{
for (int iqy=0; iqy<2; ++iqy)
@@ -539,4 +563,34 @@ void BatchedLOR_ND::Assemble3D()
}
}
// Explicit template instantiations
template void BatchedLOR_ND::Assemble2D<1>();
template void BatchedLOR_ND::Assemble2D<2>();
template void BatchedLOR_ND::Assemble2D<3>();
template void BatchedLOR_ND::Assemble2D<4>();
template void BatchedLOR_ND::Assemble2D<5>();
template void BatchedLOR_ND::Assemble2D<6>();
template void BatchedLOR_ND::Assemble2D<7>();
template void BatchedLOR_ND::Assemble2D<8>();
template void BatchedLOR_ND::Assemble3D<1>();
template void BatchedLOR_ND::Assemble3D<2>();
template void BatchedLOR_ND::Assemble3D<3>();
template void BatchedLOR_ND::Assemble3D<4>();
template void BatchedLOR_ND::Assemble3D<5>();
template void BatchedLOR_ND::Assemble3D<6>();
template void BatchedLOR_ND::Assemble3D<7>();
template void BatchedLOR_ND::Assemble3D<8>();
BatchedLOR_ND::BatchedLOR_ND(BilinearForm &a,
FiniteElementSpace &fes_ho_,
Vector &X_vert_,
Vector &sparse_ij_,
Array<int> &sparse_mapping_)
: BatchedLORKernel(fes_ho_, X_vert_, sparse_ij_, sparse_mapping_)
{
ProjectLORCoefficient<VectorFEMassIntegrator>(a, c1);
ProjectLORCoefficient<CurlCurlIntegrator>(a, c2);
}
} // namespace mfem
+2 -9
View File
@@ -22,22 +22,15 @@ namespace mfem
class BatchedLOR_ND : BatchedLORKernel
{
public:
template <int ORDER, int SDIM> void Assemble2D();
template <int ORDER> void Assemble2D();
template <int ORDER> void Assemble3D();
BatchedLOR_ND(BilinearForm &a,
FiniteElementSpace &fes_ho_,
Vector &X_vert_,
Vector &sparse_ij_,
Array<int> &sparse_mapping_)
: BatchedLORKernel(fes_ho_, X_vert_, sparse_ij_, sparse_mapping_)
{
ProjectLORCoefficient<VectorFEMassIntegrator>(a, c1);
ProjectLORCoefficient<CurlCurlIntegrator>(a, c2);
}
Array<int> &sparse_mapping_);
};
}
#include "lor_nd_impl.hpp"
#endif
+56 -2
View File
@@ -9,6 +9,7 @@
// terms of the BSD-3 license. We welcome feedback and contributions, see file
// CONTRIBUTING.md for details.
#include "lor_rt.hpp"
#include "lor_util.hpp"
#include "../../linalg/dtensor.hpp"
#include "../../general/forall.hpp"
@@ -16,7 +17,7 @@
namespace mfem
{
template <int ORDER, int SDIM>
template <int ORDER>
void BatchedLOR_RT::Assemble2D()
{
const int nel_ho = fes_ho.GetNE();
@@ -78,8 +79,31 @@ void BatchedLOR_RT::Assemble2D()
// local_mat is the local (dense) stiffness matrix
for (int i=0; i<sz_local_mat; ++i) { local_mat[i] = 0.0; }
SetupLORQuadData2D<ORDER,SDIM,true,false>(X, iel_ho, kx, ky, Q, true);
double vx[4], vy[4];
LORVertexCoordinates2D<ORDER>(X, iel_ho, kx, ky, vx, vy);
for (int iqx=0; iqx<2; ++iqx)
{
for (int iqy=0; iqy<2; ++iqy)
{
const double x = iqx;
const double y = iqy;
const double w = 1.0/4.0;
double J_[2*2];
DeviceTensor<2> J(J_, 2, 2);
Jacobian2D(x, y, vx, vy, J);
const double detJ = Det2D(J);
const double w_detJ = w/detJ;
Q(0,iqy,iqx) = w_detJ * (J(0,0)*J(0,0) + J(1,0)*J(1,0)); // 1,1
Q(1,iqy,iqx) = w_detJ * (J(0,0)*J(0,1) + J(1,0)*J(1,1)); // 1,2
Q(2,iqy,iqx) = w_detJ * (J(0,1)*J(0,1) + J(1,1)*J(1,1)); // 2,2
Q(3,iqy,iqx) = w_detJ;
}
}
for (int iqx=0; iqx<2; ++iqx)
{
for (int iqy=0; iqy<2; ++iqy)
@@ -523,4 +547,34 @@ void BatchedLOR_RT::Assemble3D()
}
}
// Explicit template instantiations
template void BatchedLOR_RT::Assemble2D<1>();
template void BatchedLOR_RT::Assemble2D<2>();
template void BatchedLOR_RT::Assemble2D<3>();
template void BatchedLOR_RT::Assemble2D<4>();
template void BatchedLOR_RT::Assemble2D<5>();
template void BatchedLOR_RT::Assemble2D<6>();
template void BatchedLOR_RT::Assemble2D<7>();
template void BatchedLOR_RT::Assemble2D<8>();
template void BatchedLOR_RT::Assemble3D<1>();
template void BatchedLOR_RT::Assemble3D<2>();
template void BatchedLOR_RT::Assemble3D<3>();
template void BatchedLOR_RT::Assemble3D<4>();
template void BatchedLOR_RT::Assemble3D<5>();
template void BatchedLOR_RT::Assemble3D<6>();
template void BatchedLOR_RT::Assemble3D<7>();
template void BatchedLOR_RT::Assemble3D<8>();
BatchedLOR_RT::BatchedLOR_RT(BilinearForm &a,
FiniteElementSpace &fes_ho_,
Vector &X_vert_,
Vector &sparse_ij_,
Array<int> &sparse_mapping_)
: BatchedLORKernel(fes_ho_, X_vert_, sparse_ij_, sparse_mapping_)
{
ProjectLORCoefficient<VectorFEMassIntegrator>(a, c1);
ProjectLORCoefficient<DivDivIntegrator>(a, c2);
}
} // namespace mfem
+2 -9
View File
@@ -22,22 +22,15 @@ namespace mfem
class BatchedLOR_RT : BatchedLORKernel
{
public:
template <int ORDER, int SDIM> void Assemble2D();
template <int ORDER> void Assemble2D();
template <int ORDER> void Assemble3D();
BatchedLOR_RT(BilinearForm &a,
FiniteElementSpace &fes_ho_,
Vector &X_vert_,
Vector &sparse_ij_,
Array<int> &sparse_mapping_)
: BatchedLORKernel(fes_ho_, X_vert_, sparse_ij_, sparse_mapping_)
{
ProjectLORCoefficient<VectorFEMassIntegrator>(a, c1);
ProjectLORCoefficient<DivDivIntegrator>(a, c2);
}
Array<int> &sparse_mapping_);
};
}
#include "lor_rt_impl.hpp"
#endif
+33 -105
View File
@@ -20,22 +20,11 @@
namespace mfem
{
MFEM_HOST_DEVICE inline double Det2D(DeviceMatrix &J)
{
return J(0,0)*J(1,1) - J(1,0)*J(0,1);
}
MFEM_HOST_DEVICE inline double Det3D(DeviceMatrix &J)
{
return J(0,0) * (J(1,1) * J(2,2) - J(2,1) * J(1,2)) -
J(1,0) * (J(0,1) * J(2,2) - J(2,1) * J(0,2)) +
J(2,0) * (J(0,1) * J(1,2) - J(1,1) * J(0,2));
}
template <int ORDER, int SDIM=2>
template <int ORDER>
MFEM_HOST_DEVICE inline void LORVertexCoordinates2D(
const double *X, int iel_ho, int kx, int ky, double **v)
const double *X, int iel_ho, int kx, int ky, double vx[4], double vy[4])
{
const int dim = 2;
const int nd1d = ORDER + 1;
const int nvert_per_el = nd1d*nd1d;
@@ -44,31 +33,23 @@ MFEM_HOST_DEVICE inline void LORVertexCoordinates2D(
const int v2 = kx + 1 + nd1d*(ky + 1);
const int v3 = kx + nd1d*(ky + 1);
const int e0 = SDIM*(v0 + nvert_per_el*iel_ho);
const int e1 = SDIM*(v1 + nvert_per_el*iel_ho);
const int e2 = SDIM*(v2 + nvert_per_el*iel_ho);
const int e3 = SDIM*(v3 + nvert_per_el*iel_ho);
const int e0 = dim*(v0 + nvert_per_el*iel_ho);
const int e1 = dim*(v1 + nvert_per_el*iel_ho);
const int e2 = dim*(v2 + nvert_per_el*iel_ho);
const int e3 = dim*(v3 + nvert_per_el*iel_ho);
// Vertex coordinates
v[0][0] = X[e0 + 0];
v[1][0] = X[e0 + 1];
vx[0] = X[e0 + 0];
vy[0] = X[e0 + 1];
v[0][1] = X[e1 + 0];
v[1][1] = X[e1 + 1];
vx[1] = X[e1 + 0];
vy[1] = X[e1 + 1];
v[0][2] = X[e2 + 0];
v[1][2] = X[e2 + 1];
vx[2] = X[e2 + 0];
vy[2] = X[e2 + 1];
v[0][3] = X[e3 + 0];
v[1][3] = X[e3 + 1];
if (SDIM == 3)
{
v[2][0] = X[e0 + 2];
v[2][1] = X[e1 + 2];
v[2][2] = X[e2 + 2];
v[2][3] = X[e3 + 2];
}
vx[3] = X[e3 + 0];
vy[3] = X[e3 + 1];
}
template <int ORDER>
@@ -131,80 +112,15 @@ MFEM_HOST_DEVICE inline void LORVertexCoordinates3D(
vz[7] = X[e7 + 2];
}
template <int SDIM=2>
MFEM_HOST_DEVICE inline void Jacobian2D(
const double x, const double y, double **v, DeviceMatrix &J);
template <> MFEM_HOST_DEVICE inline void Jacobian2D<2>(
const double x, const double y, double **v, DeviceMatrix &J)
const double x, const double y, const double vx[4], const double vy[4],
DeviceMatrix &J)
{
J(0,0) = -(1-y)*v[0][0] + (1-y)*v[0][1] + y*v[0][2] - y*v[0][3];
J(0,1) = -(1-x)*v[0][0] - x*v[0][1] + x*v[0][2] + (1-x)*v[0][3];
J(0,0) = -(1-y)*vx[0] + (1-y)*vx[1] + y*vx[2] - y*vx[3];
J(0,1) = -(1-x)*vx[0] - x*vx[1] + x*vx[2] + (1-x)*vx[3];
J(1,0) = -(1-y)*v[1][0] + (1-y)*v[1][1] + y*v[1][2] - y*v[1][3];
J(1,1) = -(1-x)*v[1][0] - x*v[1][1] + x*v[1][2] + (1-x)*v[1][3];
}
template <> MFEM_HOST_DEVICE inline void Jacobian2D<3>(
const double x, const double y, double **v, DeviceMatrix &J)
{
J(0,0) = -(1-y)*v[0][0] + (1-y)*v[0][1] + y*v[0][2] - y*v[0][3];
J(0,1) = -(1-x)*v[0][0] - x*v[0][1] + x*v[0][2] + (1-x)*v[0][3];
J(1,0) = -(1-y)*v[1][0] + (1-y)*v[1][1] + y*v[1][2] - y*v[1][3];
J(1,1) = -(1-x)*v[1][0] - x*v[1][1] + x*v[1][2] + (1-x)*v[1][3];
J(2,0) = -(1-y)*v[2][0] + (1-y)*v[2][1] + y*v[2][2] - y*v[2][3];
J(2,1) = -(1-x)*v[2][0] - x*v[2][1] + x*v[2][2] + (1-x)*v[2][3];
}
template <int ORDER, int SDIM, bool RT, bool ND>
MFEM_HOST_DEVICE inline void SetupLORQuadData2D(
const double *X, int iel_ho, int kx, int ky, DeviceTensor<3> &Q, bool piola)
{
double vx[4], vy[4], vz[4];
double *v[] = {vx, vy, vz};
LORVertexCoordinates2D<ORDER,SDIM>(X, iel_ho, kx, ky, v);
for (int iqy=0; iqy<2; ++iqy)
{
for (int iqx=0; iqx<2; ++iqx)
{
const double x = iqx;
const double y = iqy;
const double w = 1.0/4.0;
double J_[SDIM*2];
DeviceTensor<2> J(J_, SDIM, 2);
Jacobian2D<SDIM>(x, y, v, J);
if (SDIM == 2)
{
const double detJ = Det2D(J);
const double w_detJ = w/detJ;
const double E = J(0,0)*J(0,0) + J(1,0)*J(1,0);
const double F = J(0,0)*J(0,1) + J(1,0)*J(1,1);
const double G = J(0,1)*J(0,1) + J(1,1)*J(1,1);
Q(0,iqy,iqx) = w_detJ * (RT ? E : G); // 1,1
Q(1,iqy,iqx) = w_detJ * (RT ? F : -F); // 1,2
Q(2,iqy,iqx) = w_detJ * (RT ? G : E); // 2,2
Q(3,iqy,iqx) = (ND || RT) ? w_detJ : w*detJ;
}
else
{
const double E = J(0,0)*J(0,0) + J(1,0)*J(1,0) + J(2,0)*J(2,0);
const double F = J(0,0)*J(0,1) + J(1,0)*J(1,1) + J(2,0)*J(2,1);
const double G = J(0,1)*J(0,1) + J(1,1)*J(1,1) + J(2,1)*J(2,1);
const double detJ = sqrt(E*G - F*F);
const double w_detJ = w/detJ;
Q(0,iqy,iqx) = w_detJ * (RT ? E : G); // 1,1
Q(1,iqy,iqx) = w_detJ * (RT ? F : -F); // 1,2
Q(2,iqy,iqx) = w_detJ * (RT ? G : E); // 2,2
Q(3,iqy,iqx) = (ND || RT) ? w_detJ : w*detJ;
}
}
}
J(1,0) = -(1-y)*vy[0] + (1-y)*vy[1] + y*vy[2] - y*vy[3];
J(1,1) = -(1-x)*vy[0] - x*vy[1] + x*vy[2] + (1-x)*vy[3];
}
MFEM_HOST_DEVICE inline void Jacobian3D(
@@ -264,6 +180,18 @@ MFEM_HOST_DEVICE inline void Adjugate3D(const DeviceMatrix &J, DeviceMatrix &A)
A(2,2) = (J(0,0) * J(1,1)) - (J(0,1) * J(1,0));
}
MFEM_HOST_DEVICE inline double Det2D(DeviceMatrix &J)
{
return J(0,0)*J(1,1) - J(1,0)*J(0,1);
}
MFEM_HOST_DEVICE inline double Det3D(DeviceMatrix &J)
{
return J(0,0) * (J(1,1) * J(2,2) - J(2,1) * J(1,2)) -
J(1,0) * (J(0,1) * J(2,2) - J(2,1) * J(0,2)) +
J(2,0) * (J(0,1) * J(1,2) - J(1,1) * J(0,2));
}
}
#endif
+11 -169
View File
@@ -97,37 +97,12 @@ double NonlinearForm::GetGridFunctionEnergy(const Vector &x) const
const FiniteElement *fe;
ElementTransformation *T;
DofTransformation *doftrans;
Mesh *mesh = fes->GetMesh();
double energy = 0.0;
if (dnfi.Size())
{
// Which attributes need to be processed?
Array<int> attr_marker(mesh->attributes.Size() ?
mesh->attributes.Max() : 0);
attr_marker = 0;
for (int k = 0; k < dnfi.Size(); k++)
{
if (dnfi_marker[k] == NULL)
{
attr_marker = 1;
break;
}
Array<int> &marker = *dnfi_marker[k];
MFEM_ASSERT(marker.Size() == attr_marker.Size(),
"invalid marker for domain integrator #"
<< k << ", counting from zero");
for (int i = 0; i < attr_marker.Size(); i++)
{
attr_marker[i] |= marker[i];
}
}
for (int i = 0; i < fes->GetNE(); i++)
{
const int attr = mesh->GetAttribute(i);
if (attr_marker[attr-1] == 0) { continue; }
fe = fes->GetFE(i);
doftrans = fes->GetElementVDofs(i, vdofs);
T = fes->GetElementTransformation(i);
@@ -135,9 +110,6 @@ double NonlinearForm::GetGridFunctionEnergy(const Vector &x) const
if (doftrans) {doftrans->InvTransformPrimal(el_x); }
for (int k = 0; k < dnfi.Size(); k++)
{
if (dnfi_marker[k] &&
(*dnfi_marker[k])[attr-1] == 0) { continue; }
energy += dnfi[k]->GetElementEnergy(*fe, *T, el_x);
}
}
@@ -203,32 +175,8 @@ void NonlinearForm::Mult(const Vector &x, Vector &y) const
if (dnfi.Size())
{
// Which attributes need to be processed?
Array<int> attr_marker(mesh->attributes.Size() ?
mesh->attributes.Max() : 0);
attr_marker = 0;
for (int k = 0; k < dnfi.Size(); k++)
{
if (dnfi_marker[k] == NULL)
{
attr_marker = 1;
break;
}
Array<int> &marker = *dnfi_marker[k];
MFEM_ASSERT(marker.Size() == attr_marker.Size(),
"invalid marker for domain integrator #"
<< k << ", counting from zero");
for (int i = 0; i < attr_marker.Size(); i++)
{
attr_marker[i] |= marker[i];
}
}
for (int i = 0; i < fes->GetNE(); i++)
{
const int attr = mesh->GetAttribute(i);
if (attr_marker[attr-1] == 0) { continue; }
fe = fes->GetFE(i);
doftrans = fes->GetElementVDofs(i, vdofs);
T = fes->GetElementTransformation(i);
@@ -236,9 +184,6 @@ void NonlinearForm::Mult(const Vector &x, Vector &y) const
if (doftrans) {doftrans->InvTransformPrimal(el_x); }
for (int k = 0; k < dnfi.Size(); k++)
{
if (dnfi_marker[k] &&
(*dnfi_marker[k])[attr-1] == 0) { continue; }
dnfi[k]->AssembleElementVector(*fe, *T, el_x, el_y);
if (doftrans) {doftrans->TransformDual(el_y); }
py.AddElementVector(vdofs, el_y);
@@ -377,32 +322,8 @@ Operator &NonlinearForm::GetGradient(const Vector &x) const
if (dnfi.Size())
{
// Which attributes need to be processed?
Array<int> attr_marker(mesh->attributes.Size() ?
mesh->attributes.Max() : 0);
attr_marker = 0;
for (int k = 0; k < dnfi.Size(); k++)
{
if (dnfi_marker[k] == NULL)
{
attr_marker = 1;
break;
}
Array<int> &marker = *dnfi_marker[k];
MFEM_ASSERT(marker.Size() == attr_marker.Size(),
"invalid marker for domain integrator #"
<< k << ", counting from zero");
for (int i = 0; i < attr_marker.Size(); i++)
{
attr_marker[i] |= marker[i];
}
}
for (int i = 0; i < fes->GetNE(); i++)
{
const int attr = mesh->GetAttribute(i);
if (attr_marker[attr-1] == 0) { continue; }
fe = fes->GetFE(i);
doftrans = fes->GetElementVDofs(i, vdofs);
T = fes->GetElementTransformation(i);
@@ -410,9 +331,6 @@ Operator &NonlinearForm::GetGradient(const Vector &x) const
if (doftrans) {doftrans->InvTransformPrimal(el_x); }
for (int k = 0; k < dnfi.Size(); k++)
{
if (dnfi_marker[k] &&
(*dnfi_marker[k])[attr-1] == 0) { continue; }
dnfi[k]->AssembleElementGrad(*fe, *T, el_x, elmat);
if (doftrans) { doftrans->TransformDual(elmat); }
Grad->AddSubMatrix(vdofs, vdofs, elmat, skip_zeros);
@@ -643,6 +561,13 @@ BlockNonlinearForm::BlockNonlinearForm(Array<FiniteElementSpace *> &f) :
SetSpaces(f);
}
void BlockNonlinearForm::AddBdrFaceIntegrator(BlockNonlinearFormIntegrator *nfi,
Array<int> &bdr_attr_marker)
{
bfnfi.Append(nfi);
bfnfi_marker.Append(&bdr_attr_marker);
}
void BlockNonlinearForm::SetEssentialBC(
const Array<Array<int> *> &bdr_attr_is_ess, Array<Vector *> &rhs)
{
@@ -667,7 +592,6 @@ double BlockNonlinearForm::GetEnergyBlocked(const BlockVector &bx) const
Array<const FiniteElement *> fe(fes.Size());
ElementTransformation *T;
DofTransformation *doftrans;
Mesh *mesh = fes[0]->GetMesh();
double energy = 0.0;
for (int i=0; i<fes.Size(); ++i)
@@ -677,33 +601,8 @@ double BlockNonlinearForm::GetEnergyBlocked(const BlockVector &bx) const
}
if (dnfi.Size())
{
// Which attributes need to be processed?
Array<int> attr_marker(mesh->attributes.Size() ?
mesh->attributes.Max() : 0);
attr_marker = 0;
for (int k = 0; k < dnfi.Size(); k++)
{
if (dnfi_marker[k] == NULL)
{
attr_marker = 1;
break;
}
Array<int> &marker = *dnfi_marker[k];
MFEM_ASSERT(marker.Size() == attr_marker.Size(),
"invalid marker for domain integrator #"
<< k << ", counting from zero");
for (int i = 0; i < attr_marker.Size(); i++)
{
attr_marker[i] |= marker[i];
}
}
for (int i = 0; i < fes[0]->GetNE(); ++i)
{
const int attr = mesh->GetAttribute(i);
if (attr_marker[attr-1] == 0) { continue; }
T = fes[0]->GetElementTransformation(i);
for (int s=0; s<fes.Size(); ++s)
{
@@ -715,13 +614,9 @@ double BlockNonlinearForm::GetEnergyBlocked(const BlockVector &bx) const
for (int k = 0; k < dnfi.Size(); ++k)
{
if (dnfi_marker[k] &&
(*dnfi_marker[k])[attr-1] == 0) { continue; }
energy += dnfi[k]->GetElementEnergy(fe, *T, el_x_const);
}
}
}
// free the allocated memory
for (int i = 0; i < fes.Size(); ++i)
@@ -761,7 +656,6 @@ void BlockNonlinearForm::MultBlocked(const BlockVector &bx,
Array<const FiniteElement *> fe2(fes.Size());
ElementTransformation *T;
Array<DofTransformation *> doftrans(fes.Size()); doftrans = nullptr;
Mesh *mesh = fes[0]->GetMesh();
by.UseDevice(true);
by = 0.0;
@@ -776,32 +670,8 @@ void BlockNonlinearForm::MultBlocked(const BlockVector &bx,
if (dnfi.Size())
{
// Which attributes need to be processed?
Array<int> attr_marker(mesh->attributes.Size() ?
mesh->attributes.Max() : 0);
attr_marker = 0;
for (int k = 0; k < dnfi.Size(); k++)
{
if (dnfi_marker[k] == NULL)
{
attr_marker = 1;
break;
}
Array<int> &marker = *dnfi_marker[k];
MFEM_ASSERT(marker.Size() == attr_marker.Size(),
"invalid marker for domain integrator #"
<< k << ", counting from zero");
for (int i = 0; i < attr_marker.Size(); i++)
{
attr_marker[i] |= marker[i];
}
}
for (int i = 0; i < fes[0]->GetNE(); ++i)
{
const int attr = mesh->GetAttribute(i);
if (attr_marker[attr-1] == 0) { continue; }
T = fes[0]->GetElementTransformation(i);
for (int s = 0; s < fes.Size(); ++s)
{
@@ -813,9 +683,6 @@ void BlockNonlinearForm::MultBlocked(const BlockVector &bx,
for (int k = 0; k < dnfi.Size(); ++k)
{
if (dnfi_marker[k] &&
(*dnfi_marker[k])[attr-1] == 0) { continue; }
dnfi[k]->AssembleElementVector(fe, *T,
el_x_const, el_y);
@@ -831,6 +698,7 @@ void BlockNonlinearForm::MultBlocked(const BlockVector &bx,
if (fnfi.Size())
{
Mesh *mesh = fes[0]->GetMesh();
FaceElementTransformations *tr;
for (int i = 0; i < mesh->GetNumFaces(); ++i)
@@ -868,8 +736,8 @@ void BlockNonlinearForm::MultBlocked(const BlockVector &bx,
if (bfnfi.Size())
{
Mesh *mesh = fes[0]->GetMesh();
FaceElementTransformations *tr;
// Which boundary attributes need to be processed?
Array<int> bdr_attr_marker(mesh->bdr_attributes.Size() ?
mesh->bdr_attributes.Max() : 0);
@@ -990,7 +858,6 @@ void BlockNonlinearForm::ComputeGradientBlocked(const BlockVector &bx) const
Array<const FiniteElement *>fe2(fes.Size());
ElementTransformation * T;
Array<DofTransformation *> doftrans(fes.Size()); doftrans = nullptr;
Mesh *mesh = fes[0]->GetMesh();
for (int i=0; i<fes.Size(); ++i)
{
@@ -1021,32 +888,8 @@ void BlockNonlinearForm::ComputeGradientBlocked(const BlockVector &bx) const
if (dnfi.Size())
{
// Which attributes need to be processed?
Array<int> attr_marker(mesh->attributes.Size() ?
mesh->attributes.Max() : 0);
attr_marker = 0;
for (int k = 0; k < dnfi.Size(); k++)
{
if (dnfi_marker[k] == NULL)
{
attr_marker = 1;
break;
}
Array<int> &marker = *dnfi_marker[k];
MFEM_ASSERT(marker.Size() == attr_marker.Size(),
"invalid marker for domain integrator #"
<< k << ", counting from zero");
for (int i = 0; i < attr_marker.Size(); i++)
{
attr_marker[i] |= marker[i];
}
}
for (int i = 0; i < fes[0]->GetNE(); ++i)
{
const int attr = mesh->GetAttribute(i);
if (attr_marker[attr-1] == 0) { continue; }
T = fes[0]->GetElementTransformation(i);
for (int s = 0; s < fes.Size(); ++s)
{
@@ -1058,9 +901,6 @@ void BlockNonlinearForm::ComputeGradientBlocked(const BlockVector &bx) const
for (int k = 0; k < dnfi.Size(); ++k)
{
if (dnfi_marker[k] &&
(*dnfi_marker[k])[attr-1] == 0) { continue; }
dnfi[k]->AssembleElementGrad(fe, *T, el_x_const, elmats);
for (int j=0; j<fes.Size(); ++j)
@@ -1083,6 +923,7 @@ void BlockNonlinearForm::ComputeGradientBlocked(const BlockVector &bx) const
if (fnfi.Size())
{
FaceElementTransformations *tr;
Mesh *mesh = fes[0]->GetMesh();
for (int i = 0; i < mesh->GetNumFaces(); ++i)
{
@@ -1119,6 +960,7 @@ void BlockNonlinearForm::ComputeGradientBlocked(const BlockVector &bx) const
if (bfnfi.Size())
{
FaceElementTransformations *tr;
Mesh *mesh = fes[0]->GetMesh();
// Which boundary attributes need to be processed?
Array<int> bdr_attr_marker(mesh->bdr_attributes.Size() ?
+4 -17
View File
@@ -37,7 +37,6 @@ protected:
/// Set of Domain Integrators to be assembled (added).
Array<NonlinearFormIntegrator*> dnfi; // owned
Array<Array<int>*> dnfi_marker; // not owned
/// Set of interior face Integrators to be assembled (added).
Array<NonlinearFormIntegrator*> fnfi; // owned
@@ -109,12 +108,7 @@ public:
/// Adds new Domain Integrator.
void AddDomainIntegrator(NonlinearFormIntegrator *nlfi)
{ dnfi.Append(nlfi); dnfi_marker.Append(NULL); }
/// Adds new Domain Integrator, restricted to specific attributes.
void AddDomainIntegrator(NonlinearFormIntegrator *nlfi,
Array<int> &elem_marker)
{ dnfi.Append(nlfi); dnfi_marker.Append(&elem_marker); }
{ dnfi.Append(nlfi); }
/// Access all integrators added with AddDomainIntegrator().
Array<NonlinearFormIntegrator*> *GetDNFI() { return &dnfi; }
@@ -233,14 +227,13 @@ protected:
/// Set of Domain Integrators to be assembled (added).
Array<BlockNonlinearFormIntegrator*> dnfi;
Array<Array<int>*> dnfi_marker;
/// Set of interior face Integrators to be assembled (added).
Array<BlockNonlinearFormIntegrator*> fnfi;
/// Set of Boundary Face Integrators to be assembled (added).
Array<BlockNonlinearFormIntegrator*> bfnfi;
Array<Array<int>*> bfnfi_marker;
Array<Array<int>*> bfnfi_marker;
/** Auxiliary block-vectors for wrapping input and output vectors or holding
GridFunction-like block-vector data (e.g. in parallel). */
@@ -305,12 +298,7 @@ public:
/// Adds new Domain Integrator.
void AddDomainIntegrator(BlockNonlinearFormIntegrator *nlfi)
{ dnfi.Append(nlfi); dnfi_marker.Append(NULL); }
/// Adds new Domain Integrator, restricted to specific attributes.
void AddDomainIntegrator(BlockNonlinearFormIntegrator *nlfi,
Array<int> &elem_marker)
{ dnfi.Append(nlfi); dnfi_marker.Append(&elem_marker); }
{ dnfi.Append(nlfi); }
/// Adds new Interior Face Integrator.
void AddInteriorFaceIntegrator(BlockNonlinearFormIntegrator *nlfi)
@@ -323,8 +311,7 @@ public:
/** @brief Adds new Boundary Face Integrator, restricted to specific boundary
attributes. */
void AddBdrFaceIntegrator(BlockNonlinearFormIntegrator *nlfi,
Array<int> &bdr_marker)
{ bfnfi.Append(nlfi); bfnfi_marker.Append(&bdr_marker); }
Array<int> &bdr_marker);
virtual void SetEssentialBC(const Array<Array<int> *>&bdr_attr_is_ess,
Array<Vector *> &rhs);
-241
View File
@@ -1,241 +0,0 @@
// Copyright (c) 2010-2023, Lawrence Livermore National Security, LLC. Produced
// at the Lawrence Livermore National Laboratory. All Rights reserved. See files
// LICENSE and NOTICE for details. LLNL-CODE-806117.
//
// This file is part of the MFEM library. For more information and source code
// availability visit https://mfem.org.
//
// MFEM is free software; you can redistribute it and/or modify it under the
// terms of the BSD-3 license. We welcome feedback and contributions, see file
// CONTRIBUTING.md for details.
// Implementation of class ParBlockForm
#include "../config/config.hpp"
#ifdef MFEM_USE_MPI
#include "fem.hpp"
namespace mfem
{
void ParBlockForm::FillEssTdofLists(const Array<int> & ess_tdof_list)
{
int j;
for (int i = 0; i<ess_tdof_list.Size(); i++)
{
int tdof = ess_tdof_list[i];
for (j = 0; j < nblocks; j++)
{
if (tdof_offsets[j+1] > tdof) { break; }
}
ess_tdofs[j]->Append(tdof-tdof_offsets[j]);
}
}
void ParBlockForm::BuildProlongation()
{
P = new BlockOperator(dof_offsets, tdof_offsets);
R = new BlockMatrix(tdof_offsets, dof_offsets);
P->owns_blocks = 0;
R->owns_blocks = 0;
for (int i = 0; i<nblocks; i++)
{
HypreParMatrix * P_ = pfes[i]->Dof_TrueDof_Matrix();
P->SetBlock(i,i,P_);
const SparseMatrix * R_ = pfes[i]->GetRestrictionMatrix();
R->SetBlock(i,i,const_cast<SparseMatrix*>(R_));
}
}
void ParBlockForm::ParallelAssemble(BlockMatrix *m)
{
if (!P) { BuildProlongation(); }
p_mat = new BlockOperator(tdof_offsets);
p_mat_e = new BlockOperator(tdof_offsets);
p_mat->owns_blocks = 1;
p_mat_e->owns_blocks = 1;
HypreParMatrix * A = nullptr;
HypreParMatrix * PtAP = nullptr;
for (int i = 0; i<nblocks; i++)
{
HypreParMatrix * Pi = (HypreParMatrix*)(&P->GetBlock(i,i));
HypreParMatrix * Pit = Pi->Transpose();
for (int j = 0; j<nblocks; j++)
{
if (m->IsZeroBlock(i,j)) { continue; }
if (i == j)
{
// Make block diagonal square hypre matrix
A = new HypreParMatrix(pfes[i]->GetComm(), pfes[i]->GlobalVSize(),
pfes[i]->GetDofOffsets(),&m->GetBlock(i,i));
PtAP = RAP(A,Pi);
delete A;
p_mat_e->SetBlock(i,i,PtAP->EliminateRowsCols(*ess_tdofs[i]));
}
else
{
HypreParMatrix * Pj = (HypreParMatrix*)(&P->GetBlock(j,j));
A = new HypreParMatrix(pfes[i]->GetComm(), pfes[i]->GlobalVSize(),
pfes[j]->GlobalVSize(), pfes[i]->GetDofOffsets(),
pfes[j]->GetDofOffsets(), &m->GetBlock(i,j));
HypreParMatrix * APj = ParMult(A, Pj,true);
delete A;
PtAP = ParMult(Pit,APj,true);
delete APj;
p_mat_e->SetBlock(i,j,PtAP->EliminateCols(*ess_tdofs[j]));
PtAP->EliminateRows(*ess_tdofs[i]);
}
p_mat->SetBlock(i,j,PtAP);
}
delete Pit;
}
}
ParBlockForm::ParBlockForm(const Array<ParFiniteElementSpace*> pfes_ ): pfes(
pfes_)
{
nblocks = pfes.Size();
bforms.SetSize(nblocks,nblocks);
mforms.SetSize(nblocks,nblocks);
ess_tdofs.SetSize(nblocks);
dof_offsets.Append(0);
tdof_offsets.Append(0);
for (int i = 0; i<nblocks; i++)
{
dof_offsets.Append(pfes[i]->GetVSize());
tdof_offsets.Append(pfes[i]->TrueVSize());
ess_tdofs[i] = new Array<int>();
for (int j = 0; j<nblocks; j++)
{
bforms(i,j) = nullptr;
mforms(i,j) = nullptr;
}
}
dof_offsets.PartialSum();
tdof_offsets.PartialSum();
}
void ParBlockForm::SetBlock(ParBilinearForm * bform, int row_idx, int col_idx)
{
MFEM_VERIFY((row_idx >=0 && row_idx < nblocks), "row index out of bounds");
MFEM_VERIFY((col_idx >=0 && col_idx < nblocks), "col index out of bounds");
MFEM_VERIFY(!mforms(row_idx,col_idx), "Entry has already been set");
MFEM_VERIFY(!bforms(row_idx,col_idx), "Entry has already been set");
bforms(row_idx,col_idx) = bform;
}
void ParBlockForm::SetBlock(ParMixedBilinearForm * mform, int row_idx,
int col_idx)
{
MFEM_VERIFY((row_idx >=0 && row_idx < nblocks), "row index out of bounds");
MFEM_VERIFY((col_idx >=0 && col_idx < nblocks), "col index out of bounds");
MFEM_VERIFY(!mforms(row_idx,col_idx), "Entry has already been set");
MFEM_VERIFY(!bforms(row_idx,col_idx), "Entry has already been set");
mforms(row_idx,col_idx) = mform;
}
/// Assemble the local matrix
void ParBlockForm::Assemble(int skip_zeros)
{
sp_mat = new BlockMatrix(dof_offsets);
for (int i = 0; i<nblocks; i++)
{
int h = dof_offsets[i+1]-dof_offsets[i];
for (int j = 0; j<nblocks; j++)
{
int w = dof_offsets[j+1]-dof_offsets[j];
if (bforms(i,j))
{
bforms(i,j)->Assemble(skip_zeros);
MFEM_VERIFY(h = bforms(i,j)->Height(), "inconsistent height of bilinear form");
MFEM_VERIFY(w = bforms(i,j)->Width(), "inconsistent width of bilinear form");
sp_mat->SetBlock(i,j,&bforms(i,j)->SpMat());
}
else if (mforms(i,j))
{
mforms(i,j)->Assemble(skip_zeros);
MFEM_VERIFY(h = mforms(i,j)->Height(),
"inconsistent height of MixedBilinear form");
MFEM_VERIFY(w = mforms(i,j)->Width(),
"inconsistent width of Mixedbilinear form");
sp_mat->SetBlock(i,j,&mforms(i,j)->SpMat());
}
else
{
sp_mat->SetBlock(i,j,nullptr);
}
}
}
}
void ParBlockForm::FormLinearSystem(const Array<int> &ess_tdof_list, Vector &x,
Vector & b,
OperatorHandle &A, Vector &X,
Vector &B, int copy_interior)
{
FormSystemMatrix(ess_tdof_list, A);
B.SetSize(P->Width());
P->MultTranspose(b,B);
X.SetSize(R->Height());
R->Mult(x,X);
// eliminate tdof in RHS
// B -= Ae*X
Vector tmp(B.Size());
p_mat_e->Mult(X,tmp);
B-=tmp;
for (int j = 0; j<nblocks; j++)
{
if (!ess_tdofs[j]->Size()) { continue; }
for (int i = 0; i < ess_tdofs[j]->Size(); i++)
{
int tdof = (*ess_tdofs[j])[i];
int gdof = tdof + tdof_offsets[j];
B(gdof) = X(gdof); // diagonal policy in always one in parallel
}
}
if (!copy_interior) { X.SetSubVectorComplement(ess_tdof_list, 0.0); }
}
void ParBlockForm::FormSystemMatrix(const Array<int> &ess_tdof_list,
OperatorHandle &A)
{
FillEssTdofLists(ess_tdof_list);
if (sp_mat)
{
sp_mat->Finalize();
ParallelAssemble(sp_mat);
delete sp_mat;
sp_mat = nullptr;
}
A.Reset(p_mat,false);
}
void ParBlockForm::RecoverFEMSolution(const Vector &X, Vector &x)
{
x.SetSize(P->Height());
P->Mult(X, x);
}
ParBlockForm::~ParBlockForm()
{
delete p_mat_e;
p_mat_e = nullptr;
delete p_mat;
p_mat = nullptr;
for (int i = 0; i<nblocks; i++)
{
delete ess_tdofs[i];
}
delete P;
delete R;
}
};
#endif
-82
View File
@@ -1,82 +0,0 @@
// Copyright (c) 2010-2023, Lawrence Livermore National Security, LLC. Produced
// at the Lawrence Livermore National Laboratory. All Rights reserved. See files
// LICENSE and NOTICE for details. LLNL-CODE-806117.
//
// This file is part of the MFEM library. For more information and source code
// availability visit https://mfem.org.
//
// MFEM is free software; you can redistribute it and/or modify it under the
// terms of the BSD-3 license. We welcome feedback and contributions, see file
// CONTRIBUTING.md for details.
#ifndef MFEM_PBLOCKFORM
#define MFEM_PBLOCKFORM
#include "../config/config.hpp"
#ifdef MFEM_USE_MPI
#include <mpi.h>
#include "pfespace.hpp"
#include "pgridfunc.hpp"
#include "pbilinearform.hpp"
namespace mfem
{
// square block forms
class ParBlockForm
{
private:
// BilinearForms
Array2D<ParBilinearForm * > bforms;
Array2D<ParMixedBilinearForm * > mforms;
Array<ParFiniteElementSpace *> pfes;
Array<int> dof_offsets;
Array<int> tdof_offsets;
int nblocks;
// ess_tdof list for each space
Array<Array<int> *> ess_tdofs;
// Block operator of HypreParMatrix
BlockOperator * P = nullptr; // Block Prolongation
BlockMatrix * R = nullptr; // Block Restriction
BlockMatrix * sp_mat = nullptr;
// Block operator of HypreParMatrix
BlockOperator * p_mat = nullptr;
BlockOperator * p_mat_e = nullptr;
void FillEssTdofLists(const Array<int> & ess_tdof_list);
void BuildProlongation();
void ParallelAssemble(BlockMatrix *m);
public:
ParBlockForm(const Array<ParFiniteElementSpace*> pfes_ );
void SetBlock(ParBilinearForm * bform, int row_idx, int col_idx);
void SetBlock(ParMixedBilinearForm * mform, int row_idx, int col_idx);
/// Assemble the local matrix
void Assemble(int skip_zeros = 1);
void FormLinearSystem(const Array<int> &ess_tdof_list, Vector &x, Vector & b,
OperatorHandle &A, Vector &X,
Vector &B, int copy_interior = 0);
void FormSystemMatrix(const Array<int> &ess_tdof_list,
OperatorHandle &A);
void RecoverFEMSolution(const Vector &X, Vector &x);
/// Destroys bilinear form.
~ParBlockForm();
};
}
#endif // MFEM_USE_MPI
#endif
+78 -104
View File
@@ -90,19 +90,20 @@ ParNURBSExtension *ParFiniteElementSpace::MakeLocalNURBSext(
void ParFiniteElementSpace::ParInit(ParMesh *pm)
{
pmesh = pm;
pncmesh = nullptr;
pncmesh = NULL;
MyComm = pmesh->GetComm();
NRanks = pmesh->GetNRanks();
MyRank = pmesh->GetMyRank();
gcomm = nullptr;
gcomm = NULL;
P = nullptr;
Pconf = nullptr;
P = NULL;
Pconf = NULL;
nonconf_P = false;
Rconf = nullptr;
R = nullptr;
Rconf = NULL;
R = NULL;
num_face_nbr_dofs = -1;
if (NURBSext && !pNURBSext())
@@ -465,60 +466,59 @@ void ParFiniteElementSpace::ApplyLDofSigns(Table &el_dof) const
ApplyLDofSigns(all_dofs);
}
void ParFiniteElementSpace::GetElementDofs(int i, Array<int> &dofs,
DofTransformation &doftrans) const
DofTransformation *
ParFiniteElementSpace::GetElementDofs(int i, Array<int> &dofs) const
{
if (elem_dof)
{
elem_dof->GetRow(i, dofs);
if (DoFTransArray[mesh->GetElementBaseGeometry(i)])
if (DoFTrans[mesh->GetElementBaseGeometry(i)])
{
Array<int> Fo;
elem_fos->GetRow(i, Fo);
doftrans.SetDofTransformation(
*DoFTransArray[mesh->GetElementBaseGeometry(i)]);
doftrans.SetFaceOrientations(Fo);
doftrans.SetVDim();
DoFTrans[mesh->GetElementBaseGeometry(i)]->SetFaceOrientations(Fo);
return DoFTrans[mesh->GetElementBaseGeometry(i)];
}
return;
return NULL;
}
FiniteElementSpace::GetElementDofs(i, dofs, doftrans);
DofTransformation * doftrans = FiniteElementSpace::GetElementDofs(i, dofs);
if (Conforming())
{
ApplyLDofSigns(dofs);
}
return doftrans;
}
void ParFiniteElementSpace::GetBdrElementDofs(int i, Array<int> &dofs,
DofTransformation &doftrans) const
DofTransformation *
ParFiniteElementSpace::GetBdrElementDofs(int i, Array<int> &dofs) const
{
if (bdr_elem_dof)
{
bdr_elem_dof->GetRow(i, dofs);
if (DoFTransArray[mesh->GetBdrElementBaseGeometry(i)])
if (DoFTrans[mesh->GetBdrElementBaseGeometry(i)])
{
Array<int> Fo;
bdr_elem_fos->GetRow(i, Fo);
doftrans.SetDofTransformation(
*DoFTransArray[mesh->GetBdrElementBaseGeometry(i)]);
doftrans.SetFaceOrientations(Fo);
doftrans.SetVDim();
bdr_elem_fos -> GetRow (i, Fo);
DoFTrans[mesh->GetBdrElementBaseGeometry(i)]->SetFaceOrientations(Fo);
return DoFTrans[mesh->GetBdrElementBaseGeometry(i)];
}
return;
return NULL;
}
FiniteElementSpace::GetBdrElementDofs(i, dofs, doftrans);
DofTransformation * doftrans =
FiniteElementSpace::GetBdrElementDofs(i, dofs);
if (Conforming())
{
ApplyLDofSigns(dofs);
}
return doftrans;
}
int ParFiniteElementSpace::GetFaceDofs(int i, Array<int> &dofs,
int variant) const
{
if (face_dof != nullptr && variant == 0)
if (face_dof && variant == 0)
{
face_dof->GetRow(i, dofs);
return fec->GetOrder();
@@ -939,8 +939,8 @@ void ParFiniteElementSpace::Build_Dof_TrueDof_Matrix() const // matrix P
}
else if (i_offd[i+1] == i_offd[i] + 2)
{
const double *T =
ND_DofTransformation::GetFaceTransform(ltori[i]).GetData();
const double * T = ND_StatelessDofTransformation
::GetFaceTransform(ltori[i]).GetData();
j_offd[i_offd[i] + 1] = j_offd[i_offd[i]] + 1;
d_offd[i_offd[i]] = T[0]; d_offd[i_offd[i] + 1] = T[2];
i++;
@@ -1041,28 +1041,18 @@ void ParFiniteElementSpace::GetEssentialTrueDofs(const Array<int>
#ifdef MFEM_DEBUG
// Verify that in boolean arithmetic: P^T ess_dofs = R ess_dofs.
Array<int> true_ess_dofs2(true_ess_dofs.Size());
auto Pt = std::unique_ptr<HypreParMatrix>(Dof_TrueDof_Matrix()->Transpose());
HypreParMatrix *Pt = Dof_TrueDof_Matrix()->Transpose();
const int *ess_dofs_data = ess_dofs.HostRead();
Pt->BooleanMult(1, ess_dofs_data, 0, true_ess_dofs2);
delete Pt;
int counter = 0;
const int *ted = true_ess_dofs.HostRead();
std::string error_msg = "failed dof: ";
for (int i = 0; i < true_ess_dofs.Size(); i++)
{
if (bool(ted[i]) != bool(true_ess_dofs2[i]))
{
error_msg += std::to_string(i) += "(R ";
error_msg += std::to_string(bool(ted[i])) += " P^T ";
error_msg += std::to_string(bool(true_ess_dofs2[i])) += ") ";
++counter;
}
if (bool(ted[i]) != bool(true_ess_dofs2[i])) { counter++; }
}
MFEM_ASSERT(R->Height() == P->Width(), "!");
MFEM_ASSERT(R->Width() == P->Height(), "!");
MFEM_ASSERT(R->Width() == ess_dofs.Size(), "!");
MFEM_VERIFY(counter == 0, "internal MFEM error: counter = " << counter
<< ", rank = " << MyRank << ", " << error_msg);
<< ", rank = " << MyRank);
#endif
MarkerToList(true_ess_dofs, ess_tdof_list);
@@ -1464,28 +1454,29 @@ void ParFiniteElementSpace::ExchangeFaceNbrData()
delete [] requests;
}
void ParFiniteElementSpace::GetFaceNbrElementVDofs(
int i, Array<int> &vdofs, DofTransformation &doftrans) const
{
face_nbr_element_dof.GetRow(i, vdofs);
if (DoFTransArray[GetFaceNbrFE(i)->GetGeomType()])
{
Array<int> F, Fo;
pmesh->GetFaceNbrElementFaces(pmesh->GetNE() + i, F, Fo);
doftrans.SetDofTransformation(
*DoFTransArray[GetFaceNbrFE(i)->GetGeomType()]);
doftrans.SetFaceOrientations(Fo);
doftrans.SetVDim(vdim, ordering);
}
}
DofTransformation *ParFiniteElementSpace::GetFaceNbrElementVDofs(
int i, Array<int> &vdofs) const
{
DoFTrans.SetDofTransformation(NULL);
GetFaceNbrElementVDofs(i, vdofs, DoFTrans);
return DoFTrans.GetDofTransformation() ? &DoFTrans : NULL;
face_nbr_element_dof.GetRow(i, vdofs);
DofTransformation *doftrans = NULL;
Geometry::Type geom = GetFaceNbrFE(i)->GetGeomType();
if (DoFTrans[geom])
{
Array<int> F, Fo;
pmesh->GetFaceNbrElementFaces(pmesh->GetNE() + i, F, Fo);
doftrans = DoFTrans[geom];
doftrans->SetFaceOrientations(Fo);
}
if (vdim == 1 || doftrans == NULL)
{
return doftrans;
}
else
{
VDoFTrans.SetDofTransformation(*doftrans);
return &VDoFTrans;
}
}
void ParFiniteElementSpace::GetFaceNbrFaceVDofs(int i, Array<int> &vdofs) const
@@ -1957,7 +1948,8 @@ struct PMatrixRow
elems.reserve(elems.size() + other.elems.size());
for (const PMatrixElement &oei : other.elems)
{
elems.emplace_back(oei.column, oei.stride, coef * oei.value);
elems.push_back(
PMatrixElement(oei.column, oei.stride, coef * oei.value));
}
}
@@ -2033,7 +2025,7 @@ public:
void AddRow(int entity, int index, int edof, GroupId group,
const PMatrixRow &row)
{
rows.emplace_back(entity, index, edof, group, row);
rows.push_back(RowInfo(entity, index, edof, group, row));
}
const std::vector<RowInfo>& GetRows() const { return rows; }
@@ -2049,10 +2041,8 @@ protected:
ParNCMesh *pncmesh;
const FiniteElementCollection* fec;
/// Encode a NeighborRowMessage for sending via MPI.
void Encode(int rank) override;
/// Decode a NeighborRowMessage received via MPI.
void Decode(int rank) override;
virtual void Encode(int rank);
virtual void Decode(int);
};
void NeighborRowMessage::Encode(int rank)
@@ -2171,11 +2161,6 @@ void NeighborRowMessage::Decode(int rank)
int fo = pncmesh->GetFaceOrientation(id.index);
ind = fec->DofOrderForOrientation(geom, fo);
}
// Tri faces with second order basis have dofs that must be processed
// in pairs, as the doftransformation is not diagonal.
const bool process_dof_pairs = (ent == 2 &&
fec->GetContType() == FiniteElementCollection::TANGENTIAL
&& !Geometry::IsTensorProduct(geom));
#ifdef MFEM_DEBUG_PMATRIX
mfem::out << "Rank " << pncmesh->MyRank << " receiving from " << rank
@@ -2195,7 +2180,7 @@ void NeighborRowMessage::Decode(int rank)
// Create a row for this entity, recording the index of the mesh
// element
rows.emplace_back(ent, id.index, edof, group_ids[gi++]);
rows.push_back(RowInfo(ent, id.index, edof, group_ids[gi++]));
rows.back().row.read(stream, s);
#ifdef MFEM_DEBUG_PMATRIX
@@ -2205,7 +2190,8 @@ void NeighborRowMessage::Decode(int rank)
<< std::endl;
#endif
if (process_dof_pairs)
if (ent == 2 && fec->GetContType() == FiniteElementCollection::TANGENTIAL
&& !Geometry::IsTensorProduct(geom))
{
// ND face dofs need to be processed together, as the transformation
// is given by a 2x2 matrix, so we manually apply an extra increment
@@ -2243,38 +2229,25 @@ void NeighborRowMessage::Decode(int rank)
edof = -1 - edof;
s *= -1.0;
}
rows.emplace_back(ent, next_id.index, edof, group_ids[gi++]);
rows.push_back(RowInfo(ent, next_id.index, edof, group_ids[gi++]));
rows.back().row.read(stream, s);
auto &second_row = rows.back().row;
// This is the second "fundamental unit" used in the transformation.
const auto initial_second_row = second_row;
// Transform the received dofs by the primal transform. This is
// because within mfem as a face is visited its orientation is
// assigned to match the element that visited it first. Thus on
// processor boundaries, the transform will always be identity going
// into the element. However, the sending processor also thought the
// face orientation was zero, so it has sent the information in a
// different orientation. To map onto the local orientation
// definition, extract the orientation of the sending rank (the
// lower rank face defines the orientation fo), then apply the
// transform to the dependencies. The action of this transform on
// the dependencies is performed by adding scaled versions of the
// original two rows (which by the mfem assumption of face
// orientation, represent the identity transform).
const double *T =
ND_DofTransformation::GetFaceTransform(fo).GetData();
const auto T = [&fo]()
{
auto T = ND_StatelessDofTransformation::GetFaceTransform(fo);
T(0,0) -= 1;
T(1,1) -= 1;
return T;
}();
MFEM_ASSERT(fo != 2 &&
fo != 4, "This code branch is ambiguous for face orientations 2 and 4."
" Please report this mesh for further testing.\n");
first_row.AddRow(initial_first_row, T[0] - 1.0); // (0,0)
first_row.AddRow(initial_second_row, T[2]); // (0,1)
second_row.AddRow(initial_first_row, T[1]); // (1,0)
second_row.AddRow(initial_second_row, T[3] - 1.0); // (1,1)
first_row.AddRow(initial_first_row, T(0,0));
first_row.AddRow(initial_second_row, T(0,1));
second_row.AddRow(initial_first_row, T(1,0));
second_row.AddRow(initial_second_row, T(1,1));
first_row.Collapse();
second_row.Collapse();
@@ -2446,7 +2419,7 @@ int ParFiniteElementSpace
if (master_dofs.Size() == 0) { continue; }
const FiniteElement * const fe = fec->FiniteElementForGeometry(mf.Geom());
const FiniteElement* fe = fec->FiniteElementForGeometry(mf.Geom());
if (fe == nullptr) { continue; }
switch (mf.Geom())
@@ -2475,6 +2448,7 @@ int ParFiniteElementSpace
}
}
}
deps.Finalize();
}
@@ -2603,15 +2577,15 @@ int ParFiniteElementSpace
// big container for all messages we send (the list is for iterations)
std::list<NeighborRowMessage::Map> send_msg;
send_msg.emplace_back();
send_msg.push_back(NeighborRowMessage::Map());
// put identity in P and R for true DOFs, set ldof_ltdof
for (int dof = 0, tdof = 0; dof < ndofs; dof++)
{
if (finalized[dof])
{
pmatrix[dof].elems.emplace_back(
my_tdof_offset + vdim_factor*tdof, tdof_stride, 1.);
pmatrix[dof].elems.push_back(
PMatrixElement(my_tdof_offset + vdim_factor*tdof, tdof_stride, 1.));
// prepare messages to neighbors with identity rows
if (dof_group[dof] != 0)
@@ -2655,7 +2629,7 @@ int ParFiniteElementSpace
// prepare a new round of send buffers
if (send_msg.back().size())
{
send_msg.emplace_back();
send_msg.push_back(NeighborRowMessage::Map());
}
// check for incoming messages, receive PMatrixRows
+6 -18
View File
@@ -124,8 +124,8 @@ private:
void GetGhostVertexDofs(const MeshId &id, Array<int> &dofs) const;
void GetGhostEdgeDofs(const MeshId &edge_id, Array<int> &dofs) const;
void GetGhostFaceDofs(const MeshId &face_id, Array<int> &dofs) const;
void GetGhostDofs(int entity, const MeshId &id, Array<int> &dofs) const;
void GetGhostDofs(int entity, const MeshId &id, Array<int> &dofs) const;
/// Return the dofs associated with the interior of the given mesh entity.
void GetBareDofs(int entity, int index, Array<int> &dofs) const;
@@ -248,11 +248,7 @@ public:
If the FiniteElementCollection, @a f, is NULL (default), the FE
collection used by @a global_fes will be reused. If @a f is not NULL, it
must be the same as, or a copy of, the FE collection used by
@a global_fes.
@note Currently the @a partitioning array is not used by this
constructor, it is required for general parallel variable-order support.
*/
@a global_fes. */
ParFiniteElementSpace(ParMesh *pm, const FiniteElementSpace *global_fes,
const int *partitioning,
const FiniteElementCollection *f = NULL);
@@ -288,17 +284,11 @@ public:
/// Return the number of local vector true dofs.
int GetTrueVSize() const override { return ltdof_size; }
/// Returns indexes of degrees of freedom in array dofs for i'th element and
/// returns the DofTransformation data in a user-provided object.
using FiniteElementSpace::GetElementDofs;
void GetElementDofs(int i, Array<int> &dofs,
DofTransformation &doftrans) const override;
/// Returns indexes of degrees of freedom in array dofs for i'th element.
DofTransformation *GetElementDofs(int i, Array<int> &dofs) const override;
/// Returns indexes of degrees of freedom for i'th boundary element and
/// returns the DofTransformation data in a user-provided object.
using FiniteElementSpace::GetBdrElementDofs;
void GetBdrElementDofs(int i, Array<int> &dofs,
DofTransformation &doftrans) const override;
/// Returns indexes of degrees of freedom for i'th boundary element.
DofTransformation *GetBdrElementDofs(int i, Array<int> &dofs) const override;
/** Returns the indexes of the degrees of freedom for i'th face
including the dofs for the edges and the vertices of the face. */
@@ -392,8 +382,6 @@ public:
// Face-neighbor functions
void ExchangeFaceNbrData();
int GetFaceNbrVSize() const { return num_face_nbr_dofs; }
void GetFaceNbrElementVDofs(int i, Array<int> &vdofs,
DofTransformation &doftrans) const;
DofTransformation *GetFaceNbrElementVDofs(int i, Array<int> &vdofs) const;
void GetFaceNbrFaceVDofs(int i, Array<int> &vdofs) const;
const FiniteElement *GetFaceNbrFE(int i) const;
+8 -23
View File
@@ -39,9 +39,11 @@ ParGridFunction::ParGridFunction(ParMesh *pmesh, const GridFunction *gf,
{
const FiniteElementSpace *glob_fes = gf->FESpace();
// duplicate the FiniteElementCollection from 'gf'
fec = FiniteElementCollection::New(glob_fes->FEColl()->Name());
fec.reset(FiniteElementCollection::New(glob_fes->FEColl()->Name()));
// create a local ParFiniteElementSpace from the global one:
fes = pfes = new ParFiniteElementSpace(pmesh, glob_fes, partitioning, fec);
fes = pfes = new ParFiniteElementSpace(pmesh, glob_fes, partitioning,
fec.get());
owned_fes.reset(pfes);
SetSize(pfes->GetVSize());
if (partitioning)
@@ -81,10 +83,10 @@ ParGridFunction::ParGridFunction(ParMesh *pmesh, std::istream &input)
: GridFunction(pmesh, input)
{
// Convert the FiniteElementSpace, fes, to a ParFiniteElementSpace:
pfes = new ParFiniteElementSpace(pmesh, fec, fes->GetVDim(),
pfes = new ParFiniteElementSpace(pmesh, fec.get(), fes->GetVDim(),
fes->GetOrdering());
delete fes;
fes = pfes;
owned_fes.reset(pfes);
}
void ParGridFunction::Update()
@@ -693,23 +695,7 @@ void ParGridFunction::ProjectBdrCoefficient(
#ifdef MFEM_DEBUG
Array<int> ess_vdofs_marker;
if (vcoeff) { pfes->GetEssentialVDofs(attr, ess_vdofs_marker); }
else
{
ess_vdofs_marker.SetSize(Size());
ess_vdofs_marker = 0;
for (int i = 0; i < fes->GetVDim(); i++)
{
if (!coeff[i]) { continue; }
Array<int> component_dof_marker;
pfes->GetEssentialVDofs(attr, component_dof_marker,i);
for (int j = 0; j<Size(); j++)
{
ess_vdofs_marker[j] = bool(ess_vdofs_marker[j]) ||
bool(component_dof_marker[j]);
}
}
}
pfes->GetEssentialVDofs(attr, ess_vdofs_marker);
for (int i = 0; i < values_counter.Size(); i++)
{
MFEM_ASSERT(pfes->GetLocalTDofNumber(i) == -1 ||
@@ -752,8 +738,7 @@ void ParGridFunction::ProjectBdrCoefficientTangent(VectorCoefficient &vcoeff,
{
MFEM_ASSERT(pfes->GetLocalTDofNumber(i) == -1 ||
bool(values_counter[i]) == bool(ess_vdofs_marker[i]),
"internal error: " << pfes->GetLocalTDofNumber(i) << ' ' << bool(
values_counter[i]));
"internal error");
}
#endif
}
+85 -100
View File
@@ -49,10 +49,6 @@ protected:
public:
ParGridFunction() { pfes = NULL; }
/// Copy constructor. The internal vector #face_nbr_data is not copied.
ParGridFunction(const ParGridFunction &orig)
: GridFunction(orig), pfes(orig.pfes) { }
ParGridFunction(ParFiniteElementSpace *pf) : GridFunction(pf), pfes(pf) { }
/// Construct a ParGridFunction using previously allocated array @a data.
@@ -93,15 +89,6 @@ public:
constructed. The new ParGridFunction assumes ownership of both. */
ParGridFunction(ParMesh *pmesh, std::istream &input);
/// Copy assignment. Only the data of the base class Vector is copied.
/** It is assumed that this object and @a rhs use ParFiniteElementSpace%s
that have the same size.
@note Defining this method overwrites the implicitly defined copy
assignment operator. */
ParGridFunction &operator=(const ParGridFunction &rhs)
{ return operator=((const Vector &)rhs); }
/// Assign constant values to the ParGridFunction data.
ParGridFunction &operator=(double value)
{ GridFunction::operator=(value); return *this; }
@@ -112,12 +99,12 @@ public:
ParFiniteElementSpace *ParFESpace() const { return pfes; }
void Update() override;
virtual void Update();
/// Associate a new FiniteElementSpace with the ParGridFunction.
/** The ParGridFunction is resized using the SetSize() method. The new space
@a f is expected to be a ParFiniteElementSpace. */
void SetSpace(FiniteElementSpace *f) override;
virtual void SetSpace(FiniteElementSpace *f);
/// Associate a new parallel space with the ParGridFunction.
void SetSpace(ParFiniteElementSpace *f);
@@ -130,7 +117,7 @@ public:
ParGridFunction and sets the pointer @a v as external data in the
ParGridFunction. The new space @a f is expected to be a
ParFiniteElementSpace. */
void MakeRef(FiniteElementSpace *f, double *v) override;
virtual void MakeRef(FiniteElementSpace *f, double *v);
/** @brief Make the ParGridFunction reference external data on a new
ParFiniteElementSpace. */
@@ -147,7 +134,7 @@ public:
expected to be a ParFiniteElementSpace.
@note This version of the method will also perform bounds checks when
the build option MFEM_DEBUG is enabled. */
void MakeRef(FiniteElementSpace *f, Vector &v, int v_offset) override;
virtual void MakeRef(FiniteElementSpace *f, Vector &v, int v_offset);
/** @brief Make the ParGridFunction reference external data on a new
ParFiniteElementSpace. */
@@ -166,7 +153,7 @@ public:
void AddDistribute(double a, const Vector &tv) { AddDistribute(a, &tv); }
/// Set the GridFunction from the given true-dof vector.
void SetFromTrueDofs(const Vector &tv) override { Distribute(tv); }
virtual void SetFromTrueDofs(const Vector &tv) { Distribute(tv); }
/// Short semantic for Distribute()
ParGridFunction &operator=(const HypreParVector &tv)
@@ -209,26 +196,26 @@ public:
const Vector &FaceNbrData() const { return face_nbr_data; }
// Redefine to handle the case when i is a face-neighbor element
double GetValue(int i, const IntegrationPoint &ip,
int vdim = 1) const override;
virtual double GetValue(int i, const IntegrationPoint &ip,
int vdim = 1) const;
double GetValue(ElementTransformation &T)
{ return GetValue(T, T.GetIntPoint()); }
// Redefine to handle the case when T describes a face-neighbor element
double GetValue(ElementTransformation &T, const IntegrationPoint &ip,
int comp = 0, Vector *tr = NULL) const override;
virtual double GetValue(ElementTransformation &T, const IntegrationPoint &ip,
int comp = 0, Vector *tr = NULL) const;
void GetVectorValue(int i, const IntegrationPoint &ip,
Vector &val) const override;
virtual void GetVectorValue(int i, const IntegrationPoint &ip,
Vector &val) const;
// Redefine to handle the case when T describes a face-neighbor element
void GetVectorValue(ElementTransformation &T,
const IntegrationPoint &ip,
Vector &val, Vector *tr = NULL) const override;
virtual void GetVectorValue(ElementTransformation &T,
const IntegrationPoint &ip,
Vector &val, Vector *tr = NULL) const;
/** @brief For each vdof, counts how many elements contain the vdof,
as containment is determined by FiniteElementSpace::GetElementVDofs(). */
void CountElementsPerVDof(Array<int> &elem_per_vdof) const override;
virtual void CountElementsPerVDof(Array<int> &elem_per_vdof) const;
/// Parallel version of GridFunction::GetDerivative(); see its documentation.
void GetDerivative(int comp, int der_comp, ParGridFunction &der);
@@ -237,111 +224,112 @@ public:
freedom of element @a el. If @a el is greater than or equal to the number
of local elements, it will be interpreted as a shifted index of a face
neighbor element. */
void GetElementDofValues(int el, Vector &dof_vals) const override;
virtual void GetElementDofValues(int el, Vector &dof_vals) const;
using GridFunction::ProjectCoefficient;
void ProjectCoefficient(Coefficient &coeff) override;
virtual void ProjectCoefficient(Coefficient &coeff);
using GridFunction::ProjectDiscCoefficient;
/** @brief Project a discontinuous vector coefficient as a grid function on
a continuous finite element space. The values in shared dofs are
determined from the element with maximal attribute. */
void ProjectDiscCoefficient(VectorCoefficient &coeff) override;
virtual void ProjectDiscCoefficient(VectorCoefficient &coeff);
void ProjectDiscCoefficient(Coefficient &coeff, AvgType type) override;
virtual void ProjectDiscCoefficient(Coefficient &coeff, AvgType type);
void ProjectDiscCoefficient(VectorCoefficient &vcoeff, AvgType type) override;
virtual void ProjectDiscCoefficient(VectorCoefficient &vcoeff, AvgType type);
using GridFunction::ProjectBdrCoefficient;
// Only the values in the master are guaranteed to be correct!
void ProjectBdrCoefficient(VectorCoefficient &vcoeff,
Array<int> &attr) override
virtual void ProjectBdrCoefficient(VectorCoefficient &vcoeff,
Array<int> &attr)
{ ProjectBdrCoefficient(NULL, &vcoeff, attr); }
// Only the values in the master are guaranteed to be correct!
void ProjectBdrCoefficient(Coefficient *coeff[], Array<int> &attr) override
virtual void ProjectBdrCoefficient(Coefficient *coeff[], Array<int> &attr)
{ ProjectBdrCoefficient(coeff, NULL, attr); }
// Only the values in the master are guaranteed to be correct!
void ProjectBdrCoefficientTangent(VectorCoefficient &vcoeff,
Array<int> &bdr_attr) override;
virtual void ProjectBdrCoefficientTangent(VectorCoefficient &vcoeff,
Array<int> &bdr_attr);
double ComputeL1Error(Coefficient *exsol[],
const IntegrationRule *irs[] = NULL) const override
virtual double ComputeL1Error(Coefficient *exsol[],
const IntegrationRule *irs[] = NULL) const
{
return GlobalLpNorm(1.0, GridFunction::ComputeL1Error(exsol, irs),
pfes->GetComm());
return GlobalLpNorm(1.0, GridFunction::ComputeW11Error(
*exsol, NULL, 1, NULL, irs), pfes->GetComm());
}
double ComputeL1Error(Coefficient &exsol,
const IntegrationRule *irs[] = NULL) const override
virtual double ComputeL1Error(Coefficient &exsol,
const IntegrationRule *irs[] = NULL) const
{ return ComputeLpError(1.0, exsol, NULL, irs); }
double ComputeL1Error(VectorCoefficient &exsol,
const IntegrationRule *irs[] = NULL) const override
virtual double ComputeL1Error(VectorCoefficient &exsol,
const IntegrationRule *irs[] = NULL) const
{ return ComputeLpError(1.0, exsol, NULL, NULL, irs); }
double ComputeL2Error(Coefficient *exsol[],
const IntegrationRule *irs[] = NULL,
const Array<int> *elems = NULL) const override
virtual double ComputeL2Error(Coefficient *exsol[],
const IntegrationRule *irs[] = NULL,
const Array<int> *elems = NULL) const
{
return GlobalLpNorm(2.0, GridFunction::ComputeL2Error(exsol, irs, elems),
pfes->GetComm());
}
double ComputeL2Error(Coefficient &exsol,
const IntegrationRule *irs[] = NULL,
const Array<int> *elems = NULL) const override
virtual double ComputeL2Error(Coefficient &exsol,
const IntegrationRule *irs[] = NULL,
const Array<int> *elems = NULL) const
{
return GlobalLpNorm(2.0, GridFunction::ComputeL2Error(exsol, irs, elems),
pfes->GetComm());
}
double ComputeL2Error(VectorCoefficient &exsol,
const IntegrationRule *irs[] = NULL,
const Array<int> *elems = NULL) const override
virtual double ComputeL2Error(VectorCoefficient &exsol,
const IntegrationRule *irs[] = NULL,
const Array<int> *elems = NULL) const
{
return GlobalLpNorm(2.0, GridFunction::ComputeL2Error(exsol, irs, elems),
pfes->GetComm());
}
/// Returns ||grad u_ex - grad u_h||_L2 for H1 or L2 elements
double ComputeGradError(VectorCoefficient *exgrad,
const IntegrationRule *irs[] = NULL) const override
virtual double ComputeGradError(VectorCoefficient *exgrad,
const IntegrationRule *irs[] = NULL) const
{
return GlobalLpNorm(2.0, GridFunction::ComputeGradError(exgrad,irs),
pfes->GetComm());
}
/// Returns ||curl u_ex - curl u_h||_L2 for ND elements
double ComputeCurlError(VectorCoefficient *excurl,
const IntegrationRule *irs[] = NULL) const override
virtual double ComputeCurlError(VectorCoefficient *excurl,
const IntegrationRule *irs[] = NULL) const
{
return GlobalLpNorm(2.0, GridFunction::ComputeCurlError(excurl,irs),
pfes->GetComm());
}
/// Returns ||div u_ex - div u_h||_L2 for RT elements
double ComputeDivError(Coefficient *exdiv,
const IntegrationRule *irs[] = NULL) const override
virtual double ComputeDivError(Coefficient *exdiv,
const IntegrationRule *irs[] = NULL) const
{
return GlobalLpNorm(2.0, GridFunction::ComputeDivError(exdiv,irs),
pfes->GetComm());
}
/// Returns the Face Jumps error for L2 elements
double ComputeDGFaceJumpError(Coefficient *exsol,
Coefficient *ell_coeff,
JumpScaling jump_scaling,
const IntegrationRule *irs[]=NULL) const override;
virtual double ComputeDGFaceJumpError(Coefficient *exsol,
Coefficient *ell_coeff,
JumpScaling jump_scaling,
const IntegrationRule *irs[]=NULL)
const;
/// Returns either the H1-seminorm or the DG Face Jumps error or both
/// depending on norm_type = 1, 2, 3
double ComputeH1Error(Coefficient *exsol, VectorCoefficient *exgrad,
Coefficient *ell_coef, double Nu,
int norm_type) const override
virtual double ComputeH1Error(Coefficient *exsol, VectorCoefficient *exgrad,
Coefficient *ell_coef, double Nu,
int norm_type) const
{
return GlobalLpNorm(2.0,
GridFunction::ComputeH1Error(exsol,exgrad,ell_coef,
@@ -351,56 +339,56 @@ public:
/// Returns the error measured in H1-norm for H1 elements or in "broken"
/// H1-norm for L2 elements
double ComputeH1Error(Coefficient *exsol, VectorCoefficient *exgrad,
const IntegrationRule *irs[] = NULL) const override
virtual double ComputeH1Error(Coefficient *exsol, VectorCoefficient *exgrad,
const IntegrationRule *irs[] = NULL) const
{
return GlobalLpNorm(2.0, GridFunction::ComputeH1Error(exsol,exgrad,irs),
pfes->GetComm());
}
/// Returns the error measured H(div)-norm for RT elements
double ComputeHDivError(VectorCoefficient *exsol,
Coefficient *exdiv,
const IntegrationRule *irs[] = NULL) const override
virtual double ComputeHDivError(VectorCoefficient *exsol,
Coefficient *exdiv,
const IntegrationRule *irs[] = NULL) const
{
return GlobalLpNorm(2.0, GridFunction::ComputeHDivError(exsol,exdiv,irs),
pfes->GetComm());
}
/// Returns the error measured H(curl)-norm for ND elements
double ComputeHCurlError(VectorCoefficient *exsol,
VectorCoefficient *excurl,
const IntegrationRule *irs[] = NULL) const override
virtual double ComputeHCurlError(VectorCoefficient *exsol,
VectorCoefficient *excurl,
const IntegrationRule *irs[] = NULL) const
{
return GlobalLpNorm(2.0,
GridFunction::ComputeHCurlError(exsol,excurl,irs),
pfes->GetComm());
}
double ComputeMaxError(Coefficient *exsol[],
const IntegrationRule *irs[] = NULL) const override
virtual double ComputeMaxError(Coefficient *exsol[],
const IntegrationRule *irs[] = NULL) const
{
return GlobalLpNorm(infinity(),
GridFunction::ComputeMaxError(exsol, irs),
pfes->GetComm());
}
double ComputeMaxError(Coefficient &exsol,
const IntegrationRule *irs[] = NULL) const override
virtual double ComputeMaxError(Coefficient &exsol,
const IntegrationRule *irs[] = NULL) const
{
return ComputeLpError(infinity(), exsol, NULL, irs);
}
double ComputeMaxError(VectorCoefficient &exsol,
const IntegrationRule *irs[] = NULL) const override
virtual double ComputeMaxError(VectorCoefficient &exsol,
const IntegrationRule *irs[] = NULL) const
{
return ComputeLpError(infinity(), exsol, NULL, NULL, irs);
}
double ComputeLpError(const double p, Coefficient &exsol,
Coefficient *weight = NULL,
const IntegrationRule *irs[] = NULL,
const Array<int> *elems = NULL) const override
virtual double ComputeLpError(const double p, Coefficient &exsol,
Coefficient *weight = NULL,
const IntegrationRule *irs[] = NULL,
const Array<int> *elems = NULL) const
{
return GlobalLpNorm(p, GridFunction::ComputeLpError(p, exsol, weight, irs,
elems), pfes->GetComm());
@@ -409,23 +397,23 @@ public:
/** When given a vector weight, compute the pointwise (scalar) error as the
dot product of the vector error with the vector weight. Otherwise, the
scalar error is the l_2 norm of the vector error. */
double ComputeLpError(const double p, VectorCoefficient &exsol,
Coefficient *weight = NULL,
VectorCoefficient *v_weight = NULL,
const IntegrationRule *irs[] = NULL) const override
virtual double ComputeLpError(const double p, VectorCoefficient &exsol,
Coefficient *weight = NULL,
VectorCoefficient *v_weight = NULL,
const IntegrationRule *irs[] = NULL) const
{
return GlobalLpNorm(p, GridFunction::ComputeLpError(
p, exsol, weight, v_weight, irs), pfes->GetComm());
}
void ComputeFlux(BilinearFormIntegrator &blfi,
GridFunction &flux,
bool wcoef = true, int subdomain = -1) override;
virtual void ComputeFlux(BilinearFormIntegrator &blfi,
GridFunction &flux,
bool wcoef = true, int subdomain = -1);
/** Save the local portion of the ParGridFunction. This differs from the
serial GridFunction::Save in that it takes into account the signs of
the local dofs. */
void Save(std::ostream &out) const override;
virtual void Save(std::ostream &out) const;
/// Save the ParGridFunction to a single file (written using MPI rank 0). The
/// given @a precision will be used for ASCII output.
@@ -434,7 +422,7 @@ public:
/// Save the ParGridFunction to files (one for each MPI rank). The files will
/// be given suffixes according to the MPI rank. The given @a precision will
/// be used for ASCII output.
void Save(const char *fname, int precision=16) const override;
virtual void Save(const char *fname, int precision=16) const;
/// Returns a GridFunction on MPI rank @a save_rank that does not have any
/// duplication of vertices/nodes at processor boundaries.
@@ -451,16 +439,13 @@ public:
/** Save the local portion of the ParGridFunction. This differs from the
serial GridFunction::Save in that it takes into account the signs of
the local dofs. */
void Save(
virtual void Save(
adios2stream &out, const std::string &variable_name,
const adios2stream::data_type type = adios2stream::data_type::point_data) const
override;
const adios2stream::data_type type = adios2stream::data_type::point_data) const;
#endif
/// Merge the local grid functions
void SaveAsOne(std::ostream &out = mfem::out) const;
virtual ~ParGridFunction() = default;
};
+1 -1
View File
@@ -177,7 +177,7 @@ int FaceQuadratureSpace::GetEntityIndex(const ElementTransformation &T) const
return get_face_index(T.ElementNo);
case ElementTransformation::BDR_ELEMENT:
case ElementTransformation::BDR_FACE:
return get_face_index(mesh.GetBdrElementFaceIndex(T.ElementNo));
return get_face_index(mesh.GetBdrElementEdgeIndex(T.ElementNo));
default:
MFEM_ABORT("Invalid element type.");
return -1;
+10 -43
View File
@@ -462,52 +462,21 @@ void TMOP_Metric_009::AssembleH(const DenseMatrix &Jpt,
ie.Assemble_ddI1b(weight, A.GetData());
}
double TMOP_Metric_014::EvalWMatrixForm(const DenseMatrix &Jpt) const
{
// mu_14 = |J - I|^2.
DenseMatrix Mat(Jpt);
Mat(0,0) -= 1.0;
Mat(1,1) -= 1.0;
return Mat.FNorm2();
}
// mu_14 = |T-I|^2
double TMOP_Metric_014::EvalW(const DenseMatrix &Jpt) const
{
// mu_14 = |J - I|^2 = I1[J-I].
DenseMatrix Mat(Jpt);
Mat(0,0) -= 1.0;
Mat(1,1) -= 1.0;
MFEM_VERIFY(Jtr != NULL,
"Requires a target Jacobian, use SetTargetJacobian().");
ie.SetJacobian(Mat.GetData());
return ie.Get_I1();
}
DenseMatrix Id(2,2);
void TMOP_Metric_014::EvalP(const DenseMatrix &Jpt, DenseMatrix &P) const
{
// P = dI1[J-I] d/dJ[J-I] = dI1[J-I].
DenseMatrix JptMinusId = Jpt;
for (int i = 0; i < Jpt.Size(); i++)
{
JptMinusId(i, i) -= 1.0;
}
ie.SetJacobian(JptMinusId.GetData());
P = ie.Get_dI1();
}
Id(0,0) = 1; Id(0,1) = 0;
Id(1,0) = 0; Id(1,1) = 1;
void TMOP_Metric_014::AssembleH(const DenseMatrix &Jpt,
const DenseMatrix &DS,
const double weight,
DenseMatrix &A) const
{
// dP = ddI1[J-I].
DenseMatrix JptMinusId = Jpt;
for (int i = 0; i < Jpt.Size(); i++)
{
JptMinusId(i, i) -= 1.0;
}
ie.SetJacobian(JptMinusId.GetData());
ie.SetDerivativeMatrix(DS.Height(), DS.GetData());
ie.Assemble_ddI1(weight, A.GetData());
DenseMatrix Mat(2,2);
Mat = Jpt;
Mat.Add(-1,Id);
return Mat.FNorm2();
}
double TMOP_Metric_022::EvalW(const DenseMatrix &Jpt) const
@@ -4378,8 +4347,6 @@ UpdateAfterMeshPositionChange(const Vector &x_new,
{
if (discr_tc) { PA.Jtr_needs_update = true; }
if (PA.enabled) { UpdateCoefficientsPA(x_new); }
Ordering::Type ordering = x_fes.GetOrdering();
// Update the finite difference delta if FD are used.
+9 -26
View File
@@ -373,20 +373,16 @@ public:
/// 2D non-barrier Shape+Size+Orientation (VOS) metric (polyconvex).
class TMOP_Metric_014 : public TMOP_QualityMetric
{
protected:
mutable InvariantsEvaluator2D<double> ie;
public:
// W = |J - I|^2.
virtual double EvalWMatrixForm(const DenseMatrix &Jpt) const;
// W = I1[J-I].
// W = |T-I|^2.
virtual double EvalW(const DenseMatrix &Jpt) const;
virtual void EvalP(const DenseMatrix &Jpt, DenseMatrix &P) const;
virtual void EvalP(const DenseMatrix &Jpt, DenseMatrix &P) const
{ MFEM_ABORT("Not implemented"); }
virtual void AssembleH(const DenseMatrix &Jpt, const DenseMatrix &DS,
const double weight, DenseMatrix &A) const;
const double weight, DenseMatrix &A) const
{ MFEM_ABORT("Not implemented"); }
};
/// 2D Shifted barrier form of shape metric (mu_2).
@@ -1821,27 +1817,17 @@ protected:
// PA extension
// ------------
// Jtr: all ref->target Jacobians, (dim x dim) Q-Vector as DenseTensor.
// updated when needed, based on Jtr_needs_update.
//
// E: Q-vector for TMOP-energy
// Used as temporary storage when the total energy is computed.
// O: Q-Vector of 1.0, used to compute sums using the dot product kernel.
// X0: E-vector for initial nodal coordinates used for limiting.
// Does not change during the TMOP iteration.
// H: Q-Vector for Hessian associated with the metric term.
// Updated by every call to PANonlinearFormExtension::GetGradient().
// C0: Q-Vector for spatial weight used for the limiting term.
// Updated when the mesh nodes change.
// LD: E-Vector constructed using limiting distance grid function (delta).
// Does not change during the TMOP iteration.
// H0: Q-Vector for Hessian associated with the limiting term.
// Updated by every call to PANonlinearFormExtension::GetGradient().
// MC: Q-Vector for the metric Coefficient.
// Updated when the mesh nodes change.
//
// maps: Dof2Quad map for fes associated with the nodal coordinates.
// maps_lim: Dof2Quad map for fes associated with the limiting dist GridFunc.
// maps: Dof2Quad map for fespace associate with nodal coordinates.
// maps_lim: Dof2Quad map for fespace associated with the limiting distance
// grid function.
//
// Jtr_debug_grad
// We keep track if Jtr was set by AssembleGradPA() in Jtr_debug_grad: it
@@ -1860,7 +1846,7 @@ protected:
mutable DenseTensor Jtr;
mutable bool Jtr_needs_update;
mutable bool Jtr_debug_grad;
mutable Vector E, O, X0, H, C0, LD, H0, MC;
mutable Vector E, O, X0, H, C0, LD, H0;
const DofToQuad *maps;
const DofToQuad *maps_lim = nullptr;
const GeometricFactors *geom;
@@ -1974,9 +1960,6 @@ protected:
void AssemblePA_Limiting();
void ComputeAllElementTargets(const Vector &xe = Vector()) const;
// Updates the Q-vectors for the metric_coeff and lim_coeff, based on the
// new physical positions of the quadrature points.
void UpdateCoefficientsPA(const Vector &x_loc);
// Compute Min(Det(Jpt)) in the mesh, does not reduce over MPI.
double ComputeMinDetT(const Vector &x, const FiniteElementSpace &fes);
-65
View File
@@ -176,42 +176,6 @@ void TMOP_Integrator::ComputeAllElementTargets(const Vector &xe) const
targetC->ComputeAllElementTargets(*fes, ir, xe, PA.Jtr);
}
void TMOP_Integrator::UpdateCoefficientsPA(const Vector &x_loc)
{
// Both are constant or not specified.
if (PA.MC.Size() == 1 && PA.C0.Size() == 1) { return; }
// Coefficients are always evaluated on the CPU for now.
PA.MC.HostWrite();
PA.C0.HostWrite();
const IntegrationRule &ir = *PA.ir;
auto T = new IsoparametricTransformation;
for (int e = 0; e < PA.ne; ++e)
{
// Uses the node positions in x_loc.
PA.fes->GetMesh()->GetElementTransformation(e, x_loc, T);
if (PA.MC.Size() > 1)
{
for (int q = 0; q < PA.nq; ++q)
{
PA.MC(q + e * PA.nq) = metric_coeff->Eval(*T, ir.IntPoint(q));
}
}
if (PA.C0.Size() > 1)
{
for (int q = 0; q < PA.nq; ++q)
{
PA.C0(q + e * PA.nq) = lim_coeff->Eval(*T, ir.IntPoint(q));
}
}
}
delete T;
}
void TMOP_Integrator::AssemblePA(const FiniteElementSpace &fes)
{
const MemoryType mt = (pa_mt == MemoryType::DEFAULT) ?
@@ -249,35 +213,6 @@ void TMOP_Integrator::AssemblePA(const FiniteElementSpace &fes)
PA.O.SetSize(ne*nq, Device::GetDeviceMemoryType());
PA.O = 1.0;
if (metric_coeff)
{
if (auto cc = dynamic_cast<ConstantCoefficient *>(metric_coeff))
{
PA.MC.SetSize(1, Device::GetMemoryType());
PA.MC.HostWrite();
PA.MC(0) = cc->constant;
}
else
{
PA.MC.SetSize(PA.nq * PA.ne, Device::GetMemoryType());
auto M0 = Reshape(PA.MC.HostWrite(), PA.nq, PA.ne);
for (int e = 0; e < PA.ne; ++e)
{
ElementTransformation& T = *PA.fes->GetElementTransformation(e);
for (int q = 0; q < ir.GetNPoints(); ++q)
{
M0(q,e) = metric_coeff->Eval(T, ir.IntPoint(q));
}
}
}
}
else
{
PA.MC.SetSize(1, Device::GetMemoryType());
PA.MC.HostWrite();
PA.MC(0) = 1.0;
}
// Setup ref->target Jacobians, PA.Jtr, (dim x dim) Q-vector, DenseTensor
PA.Jtr.SetSize(dim, dim, PA.ne*PA.nq, mt);
PA.Jtr_needs_update = true;
+2 -10
View File
@@ -258,7 +258,6 @@ void EvalH_094(const int e, const int qx, const int qy,
MFEM_REGISTER_TMOP_KERNELS(void, SetupGradPA_2D,
const Vector &x_,
const double metric_normal,
const Vector &mc_,
const Array<double> &metric_param,
const int mid,
const int NE,
@@ -274,16 +273,11 @@ MFEM_REGISTER_TMOP_KERNELS(void, SetupGradPA_2D,
|| mid == 80 || mid == 94,
"2D metric not yet implemented!");
const bool const_m0 = mc_.Size() == 1;
constexpr int DIM = 2;
constexpr int NBZ = 1;
const int D1D = T_D1D ? T_D1D : d1d;
const int Q1D = T_Q1D ? T_Q1D : q1d;
const auto MC = const_m0 ?
Reshape(mc_.Read(), 1, 1, 1) :
Reshape(mc_.Read(), Q1D, Q1D, NE);
const auto W = Reshape(w_.Read(), Q1D, Q1D);
const auto b = Reshape(b_.Read(), Q1D, D1D);
const auto g = Reshape(g_.Read(), Q1D, D1D);
@@ -318,8 +312,7 @@ MFEM_REGISTER_TMOP_KERNELS(void, SetupGradPA_2D,
{
const double *Jtr = &J(0,0,qx,qy,e);
const double detJtr = kernels::Det<2>(Jtr);
const double m_coef = const_m0 ? MC(0,0,0) : MC(qx,qy,e);
const double weight = metric_normal * m_coef * W(qx,qy) * detJtr;
const double weight = metric_normal * W(qx,qy) * detJtr;
// Jrt = Jtr^{-1}
double Jrt[4];
@@ -354,7 +347,6 @@ void TMOP_Integrator::AssembleGradPA_2D(const Vector &X) const
const int Q1D = PA.maps->nqpt;
const int id = (D1D << 4 ) | Q1D;
const double mn = metric_normal;
const Vector &MC = PA.MC;
const DenseTensor &J = PA.Jtr;
const Array<double> &W = PA.ir->GetWeights();
const Array<double> &B = PA.maps->B;
@@ -367,7 +359,7 @@ void TMOP_Integrator::AssembleGradPA_2D(const Vector &X) const
m->GetWeights(mp);
}
MFEM_LAUNCH_TMOP_KERNEL(SetupGradPA_2D,id,X,mn,MC,mp,M,N,W,B,G,J,H);
MFEM_LAUNCH_TMOP_KERNEL(SetupGradPA_2D,id,X,mn,mp,M,N,W,B,G,J,H);
}
} // namespace mfem
+2 -11
View File
@@ -312,7 +312,6 @@ void EvalH_338(const int e, const int qx, const int qy, const int qz,
MFEM_REGISTER_TMOP_KERNELS(void, SetupGradPA_3D,
const double metric_normal,
const Vector &mc_,
const Array<double> &metric_param,
const int mid,
const Vector &x_,
@@ -329,15 +328,10 @@ MFEM_REGISTER_TMOP_KERNELS(void, SetupGradPA_3D,
mid == 321 || mid == 332 || mid == 338,
"3D metric not yet implemented!");
const bool const_m0 = mc_.Size() == 1;
constexpr int DIM = 3;
const int D1D = T_D1D ? T_D1D : d1d;
const int Q1D = T_Q1D ? T_Q1D : q1d;
const auto MC = const_m0 ?
Reshape(mc_.Read(), 1, 1, 1, 1) :
Reshape(mc_.Read(), Q1D, Q1D, Q1D, NE);
const auto b = Reshape(b_.Read(), Q1D, D1D);
const auto g = Reshape(g_.Read(), Q1D, D1D);
const auto W = Reshape(w_.Read(), Q1D, Q1D, Q1D);
@@ -375,9 +369,7 @@ MFEM_REGISTER_TMOP_KERNELS(void, SetupGradPA_3D,
{
const double *Jtr = &J(0,0,qx,qy,qz,e);
const double detJtr = kernels::Det<3>(Jtr);
const double m_coef = const_m0 ? MC(0,0,0,0) : MC(qx,qy,qz,e);
const double weight = metric_normal * m_coef *
W(qx,qy,qz) * detJtr;
const double weight = metric_normal * W(qx,qy,qz) * detJtr;
// Jrt = Jtr^{-1}
double Jrt[9];
@@ -446,7 +438,6 @@ void TMOP_Integrator::AssembleGradPA_3D(const Vector &X) const
const int M = metric->Id();
const int id = (D1D << 4 ) | Q1D;
const double mn = metric_normal;
const Vector &MC = PA.MC;
const DenseTensor &J = PA.Jtr;
const Array<double> &W = PA.ir->GetWeights();
const Array<double> &B = PA.maps->B;
@@ -459,7 +450,7 @@ void TMOP_Integrator::AssembleGradPA_3D(const Vector &X) const
m->GetWeights(mp);
}
MFEM_LAUNCH_TMOP_KERNEL(SetupGradPA_3D,id,mn,MC,mp,M,X,N,W,B,G,J,H);
MFEM_LAUNCH_TMOP_KERNEL(SetupGradPA_3D,id,mn,mp,M,X,N,W,B,G,J,H);
}
} // namespace mfem
+2 -11
View File
@@ -98,7 +98,6 @@ void EvalP_094(const double *Jpt, const double *w, double *P)
MFEM_REGISTER_TMOP_KERNELS(void, AddMultPA_Kernel_2D,
const double metric_normal,
const Vector &mc_,
const Array<double> &metric_param,
const int mid,
const int NE,
@@ -115,17 +114,12 @@ MFEM_REGISTER_TMOP_KERNELS(void, AddMultPA_Kernel_2D,
|| mid == 80 || mid == 94,
"2D metric not yet implemented!");
const bool const_m0 = mc_.Size() == 1;
constexpr int DIM = 2;
constexpr int NBZ = 1;
const int D1D = T_D1D ? T_D1D : d1d;
const int Q1D = T_Q1D ? T_Q1D : q1d;
const auto MC = const_m0 ?
Reshape(mc_.Read(), 1, 1, 1) :
Reshape(mc_.Read(), Q1D, Q1D, NE);
const auto J = Reshape(j_.Read(), DIM, DIM, Q1D, Q1D, NE);
const auto W = Reshape(w_.Read(), Q1D, Q1D);
const auto b = Reshape(b_.Read(), Q1D, D1D);
@@ -160,9 +154,7 @@ MFEM_REGISTER_TMOP_KERNELS(void, AddMultPA_Kernel_2D,
{
const double *Jtr = &J(0,0,qx,qy,e);
const double detJtr = kernels::Det<2>(Jtr);
const double m_coef = const_m0 ? MC(0,0,0) : MC(qx,qy,e);
const double weight = metric_normal * m_coef *
W(qx,qy) * detJtr;
const double weight = metric_normal * W(qx,qy) * detJtr;
// Jrt = Jtr^{-1}
double Jrt[4];
@@ -212,7 +204,6 @@ void TMOP_Integrator::AddMultPA_2D(const Vector &X, Vector &Y) const
const Array<double> &B = PA.maps->B;
const Array<double> &G = PA.maps->G;
const double mn = metric_normal;
const Vector &MC = PA.MC;
Array<double> mp;
if (auto m = dynamic_cast<TMOP_Combo_QualityMetric *>(metric))
@@ -220,7 +211,7 @@ void TMOP_Integrator::AddMultPA_2D(const Vector &X, Vector &Y) const
m->GetWeights(mp);
}
MFEM_LAUNCH_TMOP_KERNEL(AddMultPA_Kernel_2D,id,mn,MC,mp,M,N,J,W,B,G,X,Y);
MFEM_LAUNCH_TMOP_KERNEL(AddMultPA_Kernel_2D,id,mn,mp,M,N,J,W,B,G,X,Y);
}
} // namespace mfem
+2 -11
View File
@@ -131,7 +131,6 @@ void EvalP_338(const double *J, const double *w, double *P)
MFEM_REGISTER_TMOP_KERNELS(void, AddMultPA_Kernel_3D,
const double metric_normal,
const Vector &mc_,
const Array<double> &metric_param,
const int mid,
const int NE,
@@ -148,15 +147,10 @@ MFEM_REGISTER_TMOP_KERNELS(void, AddMultPA_Kernel_3D,
mid == 321 || mid == 332 || mid == 338,
"3D metric not yet implemented!");
const bool const_m0 = mc_.Size() == 1;
constexpr int DIM = 3;
const int D1D = T_D1D ? T_D1D : d1d;
const int Q1D = T_Q1D ? T_Q1D : q1d;
const auto MC = const_m0 ?
Reshape(mc_.Read(), 1, 1, 1, 1) :
Reshape(mc_.Read(), Q1D, Q1D, Q1D, NE);
const auto J = Reshape(j_.Read(), DIM, DIM, Q1D, Q1D, Q1D, NE);
const auto W = Reshape(w_.Read(), Q1D, Q1D, Q1D);
const auto b = Reshape(b_.Read(), Q1D, D1D);
@@ -194,9 +188,7 @@ MFEM_REGISTER_TMOP_KERNELS(void, AddMultPA_Kernel_3D,
{
const double *Jtr = &J(0,0,qx,qy,qz,e);
const double detJtr = kernels::Det<3>(Jtr);
const double m_coef = const_m0 ? MC(0,0,0,0) : MC(qx,qy,qz,e);
const double weight = metric_normal * m_coef *
W(qx,qy,qz) * detJtr;
const double weight = metric_normal * W(qx,qy,qz) * detJtr;
// Jrt = Jtr^{-1}
double Jrt[9];
@@ -248,7 +240,6 @@ void TMOP_Integrator::AddMultPA_3D(const Vector &X, Vector &Y) const
const Array<double> &B = PA.maps->B;
const Array<double> &G = PA.maps->G;
const double mn = metric_normal;
const Vector &MC = PA.MC;
Array<double> mp;
if (auto m = dynamic_cast<TMOP_Combo_QualityMetric *>(metric))
@@ -256,7 +247,7 @@ void TMOP_Integrator::AddMultPA_3D(const Vector &X, Vector &Y) const
m->GetWeights(mp);
}
MFEM_LAUNCH_TMOP_KERNEL(AddMultPA_Kernel_3D,id,mn,MC,mp,M,N,J,W,B,G,X,Y);
MFEM_LAUNCH_TMOP_KERNEL(AddMultPA_Kernel_3D,id,mn,mp,M,N,J,W,B,G,X,Y);
}
} // namespace mfem
+2 -10
View File
@@ -73,7 +73,6 @@ double EvalW_094(const double *Jpt, const double *w)
MFEM_REGISTER_TMOP_KERNELS(double, EnergyPA_2D,
const double metric_normal,
const Vector &mc_,
const Array<double> &metric_param,
const int mid,
const int NE,
@@ -91,17 +90,12 @@ MFEM_REGISTER_TMOP_KERNELS(double, EnergyPA_2D,
|| mid == 80 || mid == 94,
"2D metric not yet implemented!");
const bool const_m0 = mc_.Size() == 1;
constexpr int DIM = 2;
constexpr int NBZ = 1;
const int D1D = T_D1D ? T_D1D : d1d;
const int Q1D = T_Q1D ? T_Q1D : q1d;
const auto MC = const_m0 ?
Reshape(mc_.Read(), 1, 1, 1) :
Reshape(mc_.Read(), Q1D, Q1D, NE);
const auto J = Reshape(j_.Read(), DIM, DIM, Q1D, Q1D, NE);
const auto b = Reshape(b_.Read(), Q1D, D1D);
const auto g = Reshape(g_.Read(), Q1D, D1D);
@@ -137,8 +131,7 @@ MFEM_REGISTER_TMOP_KERNELS(double, EnergyPA_2D,
{
const double *Jtr = &J(0,0,qx,qy,e);
const double detJtr = kernels::Det<2>(Jtr);
const double m_coef = const_m0 ? MC(0,0,0) : MC(qx,qy,e);
const double weight = metric_normal * m_coef * W(qx,qy) * detJtr;
const double weight = metric_normal * W(qx,qy) * detJtr;
// Jrt = Jtr^{-1}
double Jrt[4];
@@ -176,7 +169,6 @@ double TMOP_Integrator::GetLocalStateEnergyPA_2D(const Vector &X) const
const int Q1D = PA.maps->nqpt;
const int id = (D1D << 4 ) | Q1D;
const double mn = metric_normal;
const Vector &MC = PA.MC;
const DenseTensor &J = PA.Jtr;
const Array<double> &W = PA.ir->GetWeights();
const Array<double> &B = PA.maps->B;
@@ -190,7 +182,7 @@ double TMOP_Integrator::GetLocalStateEnergyPA_2D(const Vector &X) const
m->GetWeights(mp);
}
MFEM_LAUNCH_TMOP_KERNEL(EnergyPA_2D,id,mn,MC,mp,M,N,J,W,B,G,X,O,E);
MFEM_LAUNCH_TMOP_KERNEL(EnergyPA_2D,id,mn,mp,M,N,J,W,B,G,X,O,E);
}
} // namespace mfem
+2 -11
View File
@@ -82,7 +82,6 @@ double EvalW_338(const double *J, const double *w)
MFEM_REGISTER_TMOP_KERNELS(double, EnergyPA_3D,
const double metric_normal,
const Vector &mc_,
const Array<double> &metric_param,
const int mid,
const int NE,
@@ -100,15 +99,10 @@ MFEM_REGISTER_TMOP_KERNELS(double, EnergyPA_3D,
mid == 321 || mid == 332 || mid == 338,
"3D metric not yet implemented!");
const bool const_m0 = mc_.Size() == 1;
constexpr int DIM = 3;
const int D1D = T_D1D ? T_D1D : d1d;
const int Q1D = T_Q1D ? T_Q1D : q1d;
const auto MC = const_m0 ?
Reshape(mc_.Read(), 1, 1, 1, 1) :
Reshape(mc_.Read(), Q1D, Q1D, Q1D, NE);
const auto J = Reshape(j_.Read(), DIM, DIM, Q1D, Q1D, Q1D, NE);
const auto b = Reshape(b_.Read(), Q1D, D1D);
const auto g = Reshape(g_.Read(), Q1D, D1D);
@@ -147,9 +141,7 @@ MFEM_REGISTER_TMOP_KERNELS(double, EnergyPA_3D,
{
const double *Jtr = &J(0,0,qx,qy,qz,e);
const double detJtr = kernels::Det<3>(Jtr);
const double m_coef = const_m0 ? MC(0,0,0,0) : MC(qx,qy,qz,e);
const double weight = metric_normal * m_coef *
W(qx,qy,qz) * detJtr;
const double weight = metric_normal * W(qx,qy,qz) * detJtr;
// Jrt = Jtr^{-1}
double Jrt[9];
@@ -189,7 +181,6 @@ double TMOP_Integrator::GetLocalStateEnergyPA_3D(const Vector &X) const
const int Q1D = PA.maps->nqpt;
const int id = (D1D << 4 ) | Q1D;
const double mn = metric_normal;
const Vector &MC = PA.MC;
const DenseTensor &J = PA.Jtr;
const Array<double> &W = PA.ir->GetWeights();
const Array<double> &B = PA.maps->B;
@@ -203,7 +194,7 @@ double TMOP_Integrator::GetLocalStateEnergyPA_3D(const Vector &X) const
m->GetWeights(mp);
}
MFEM_LAUNCH_TMOP_KERNEL(EnergyPA_3D,id,mn,MC,mp,M,N,J,W,B,G,O,X,E);
MFEM_LAUNCH_TMOP_KERNEL(EnergyPA_3D,id,mn,mp,M,N,J,W,B,G,O,X,E);
}
} // namespace mfem
+1 -7
View File
@@ -781,13 +781,7 @@ std::unique_ptr<SparseMatrix>>
int ndof_lor = fes_lor.GetNDofs();
// If the local mesh is empty, skip all computations
if (nel_ho == 0)
{
return std::make_pair(
std::unique_ptr<SparseMatrix>(new SparseMatrix),
std::unique_ptr<SparseMatrix>(new SparseMatrix)
);
}
if (nel_ho == 0) { return {nullptr, nullptr}; }
const CoarseFineTransformations& cf_tr = mesh_lor->GetRefinementTransforms();
-12
View File
@@ -26,10 +26,6 @@
#include "sort_pairs.hpp"
#include "globals.hpp"
#ifdef MFEM_USE_STRUMPACK
#include <StrumpackConfig.hpp> // STRUMPACK_USE_PTSCOTCH, etc.
#endif
#include <iostream>
#include <map>
@@ -38,14 +34,6 @@ using namespace std;
namespace mfem
{
#if defined(MFEM_USE_STRUMPACK) && \
(defined(STRUMPACK_USE_PTSCOTCH) || defined(STRUMPACK_USE_SLATE_SCALAPACK))
int Mpi::default_thread_required = MPI_THREAD_MULTIPLE;
#else
int Mpi::default_thread_required = MPI_THREAD_SINGLE;
#endif
GroupTopology::GroupTopology(const GroupTopology &gt)
: MyComm(gt.MyComm),
group_lproc(gt.group_lproc)

Some files were not shown because too many files have changed in this diff Show More