Fix typos in SRC/
Found via `codespell -q 3 -L canot,coo,inout,reord,workd`
This commit is contained in:
+1
-1
@@ -13,7 +13,7 @@ c
|
||||
c A*(V_{k}*Q) - (V_{k}*Q)*(Q^T* H_{k}*Q) = r_{k+p}*e_{k+p}^T * Q
|
||||
c
|
||||
c where Q is an orthogonal matrix which is the product of rotations
|
||||
c and reflections resulting from the NP bulge chage sweeps.
|
||||
c and reflections resulting from the NP bulge change sweeps.
|
||||
c The updated Arnoldi factorization becomes:
|
||||
c
|
||||
c A*VNEW_{k} - VNEW_{k}*HNEW_{k} = rnew_{k}*e_{k}^T.
|
||||
|
||||
+1
-1
@@ -598,7 +598,7 @@ c
|
||||
c
|
||||
c %----------------------------------------------------%
|
||||
c | Sort the Ritz values according to the scaled Ritz |
|
||||
c | esitmates. This will push all the converged ones |
|
||||
c | estimates. This will push all the converged ones |
|
||||
c | towards the front of ritzr, ritzi, bounds |
|
||||
c | (in the case when NCONV < NEV.) |
|
||||
c %----------------------------------------------------%
|
||||
|
||||
+1
-1
@@ -298,7 +298,7 @@ c eigenvector z of the original problem is recovered by solving
|
||||
c L`z = x where x is a Ritz vector of OP.
|
||||
c
|
||||
c 4. At present there is no a-priori analysis to guide the selection
|
||||
c of NCV relative to NEV. The only formal requrement is that NCV > NEV + 2.
|
||||
c of NCV relative to NEV. The only formal requirement is that NCV > NEV + 2.
|
||||
c However, it is recommended that NCV .ge. 2*NEV+1. If many problems of
|
||||
c the same type are to be solved, one should experiment with increasing
|
||||
c NCV while keeping NEV fixed for a given test problem. This will
|
||||
|
||||
+2
-2
@@ -994,9 +994,9 @@ c
|
||||
c
|
||||
if (type .eq. 'SHIFTI' .and. msglvl .gt. 1) then
|
||||
call dvout (logfil, nconv, dr, ndigit,
|
||||
& '_neupd: Untransformed real part of the Ritz valuess.')
|
||||
& '_neupd: Untransformed real part of the Ritz values.')
|
||||
call dvout (logfil, nconv, di, ndigit,
|
||||
& '_neupd: Untransformed imag part of the Ritz valuess.')
|
||||
& '_neupd: Untransformed imag part of the Ritz values.')
|
||||
call dvout (logfil, nconv, workl(ihbds), ndigit,
|
||||
& '_neupd: Ritz estimates of untransformed Ritz values.')
|
||||
else if (type .eq. 'REGULR' .and. msglvl .gt. 1) then
|
||||
|
||||
+1
-1
@@ -588,7 +588,7 @@ c
|
||||
c
|
||||
c %----------------------------------------------------%
|
||||
c | Sort the Ritz values according to the scaled Ritz |
|
||||
c | esitmates. This will push all the converged ones |
|
||||
c | estimates. This will push all the converged ones |
|
||||
c | towards the front of ritzr, ritzi, bounds |
|
||||
c | (in the case when NCONV < NEV.) |
|
||||
c %----------------------------------------------------%
|
||||
|
||||
+1
-1
@@ -297,7 +297,7 @@ c eigenvector z of the original problem is recovered by solving
|
||||
c L`z = x where x is a Ritz vector of OP.
|
||||
c
|
||||
c 4. At present there is no a-priori analysis to guide the selection
|
||||
c of NCV relative to NEV. The only formal requrement is that NCV > NEV.
|
||||
c of NCV relative to NEV. The only formal requirement is that NCV > NEV.
|
||||
c However, it is recommended that NCV .ge. 2*NEV. If many problems of
|
||||
c the same type are to be solved, one should experiment with increasing
|
||||
c NCV while keeping NEV fixed for a given test problem. This will
|
||||
|
||||
+1
-1
@@ -93,7 +93,7 @@ c
|
||||
c\Remarks
|
||||
c 1. Starting with version 2.5, this routine is a modified version
|
||||
c of LAPACK version 2.0 subroutine SSTEQR. No lines are deleted,
|
||||
c only commeted out and new lines inserted.
|
||||
c only commented out and new lines inserted.
|
||||
c All lines commented out have "c$$$" at the beginning.
|
||||
c Note that the LAPACK version 1.0 subroutine SSTEQR contained
|
||||
c bugs.
|
||||
|
||||
+1
-1
@@ -13,7 +13,7 @@ c
|
||||
c A*(V_{k}*Q) - (V_{k}*Q)*(Q^T* H_{k}*Q) = r_{k+p}*e_{k+p}^T * Q
|
||||
c
|
||||
c where Q is an orthogonal matrix which is the product of rotations
|
||||
c and reflections resulting from the NP bulge chage sweeps.
|
||||
c and reflections resulting from the NP bulge change sweeps.
|
||||
c The updated Arnoldi factorization becomes:
|
||||
c
|
||||
c A*VNEW_{k} - VNEW_{k}*HNEW_{k} = rnew_{k}*e_{k}^T.
|
||||
|
||||
+1
-1
@@ -598,7 +598,7 @@ c
|
||||
c
|
||||
c %----------------------------------------------------%
|
||||
c | Sort the Ritz values according to the scaled Ritz |
|
||||
c | esitmates. This will push all the converged ones |
|
||||
c | estimates. This will push all the converged ones |
|
||||
c | towards the front of ritzr, ritzi, bounds |
|
||||
c | (in the case when NCONV < NEV.) |
|
||||
c %----------------------------------------------------%
|
||||
|
||||
+1
-1
@@ -298,7 +298,7 @@ c eigenvector z of the original problem is recovered by solving
|
||||
c L`z = x where x is a Ritz vector of OP.
|
||||
c
|
||||
c 4. At present there is no a-priori analysis to guide the selection
|
||||
c of NCV relative to NEV. The only formal requrement is that NCV > NEV + 2.
|
||||
c of NCV relative to NEV. The only formal requirement is that NCV > NEV + 2.
|
||||
c However, it is recommended that NCV .ge. 2*NEV+1. If many problems of
|
||||
c the same type are to be solved, one should experiment with increasing
|
||||
c NCV while keeping NEV fixed for a given test problem. This will
|
||||
|
||||
+2
-2
@@ -993,9 +993,9 @@ c
|
||||
c
|
||||
if (type .eq. 'SHIFTI' .and. msglvl .gt. 1) then
|
||||
call svout(logfil, nconv, dr, ndigit,
|
||||
& '_neupd: Untransformed real part of the Ritz valuess.')
|
||||
& '_neupd: Untransformed real part of the Ritz values.')
|
||||
call svout (logfil, nconv, di, ndigit,
|
||||
& '_neupd: Untransformed imag part of the Ritz valuess.')
|
||||
& '_neupd: Untransformed imag part of the Ritz values.')
|
||||
call svout(logfil, nconv, workl(ihbds), ndigit,
|
||||
& '_neupd: Ritz estimates of untransformed Ritz values.')
|
||||
else if (type .eq. 'REGULR' .and. msglvl .gt. 1) then
|
||||
|
||||
+1
-1
@@ -587,7 +587,7 @@ c
|
||||
c
|
||||
c %----------------------------------------------------%
|
||||
c | Sort the Ritz values according to the scaled Ritz |
|
||||
c | esitmates. This will push all the converged ones |
|
||||
c | estimates. This will push all the converged ones |
|
||||
c | towards the front of ritzr, ritzi, bounds |
|
||||
c | (in the case when NCONV < NEV.) |
|
||||
c %----------------------------------------------------%
|
||||
|
||||
+1
-1
@@ -297,7 +297,7 @@ c eigenvector z of the original problem is recovered by solving
|
||||
c L`z = x where x is a Ritz vector of OP.
|
||||
c
|
||||
c 4. At present there is no a-priori analysis to guide the selection
|
||||
c of NCV relative to NEV. The only formal requrement is that NCV > NEV.
|
||||
c of NCV relative to NEV. The only formal requirement is that NCV > NEV.
|
||||
c However, it is recommended that NCV .ge. 2*NEV. If many problems of
|
||||
c the same type are to be solved, one should experiment with increasing
|
||||
c NCV while keeping NEV fixed for a given test problem. This will
|
||||
|
||||
+1
-1
@@ -93,7 +93,7 @@ c
|
||||
c\Remarks
|
||||
c 1. Starting with version 2.5, this routine is a modified version
|
||||
c of LAPACK version 2.0 subroutine SSTEQR. No lines are deleted,
|
||||
c only commeted out and new lines inserted.
|
||||
c only commented out and new lines inserted.
|
||||
c All lines commented out have "c$$$" at the beginning.
|
||||
c Note that the LAPACK version 1.0 subroutine SSTEQR contained
|
||||
c bugs.
|
||||
|
||||
Reference in New Issue
Block a user