lis_esolver_set_option(3f)
πΈ NAME πΈ
lis_esolver_set_option β bestie, this is the one that sets the options for the eigensolver β¨
It's part of the Lis Library Functions manual (section 3f), so its full government name is lis_esolver_set_option(3f). Okay so let's get into it π
π SYNOPSIS π
subroutine lis_esolver_set_option(char *text, LIS_ESOLVER *esolver,
LIS_INTEGER ierr);
β¨ DESCRIPTION β¨
It sets the options for the eigensolver. That's the whole job. Iconic, honestly π«Ά
π₯ INPUT π₯
- text β the command line options π
π€ OUTPUT π€
- esolver β the eigensolver π
β οΈ NOTE β οΈ
The table below shows the available command line options. Two things to know before you read it, bestie, because the notation is a whole vibe:
-e {pi|1}means either-e pior-e 1β same thing, two spellings, pick your fighter.-emaxiter [1000]means-emaxiterdefaults to1,000. The brackets are the default, not a literal bracket, okay? Don't type the brackets π
π OPTIONS π
The following options are supported:
-eeigensolver β pick your eigensolver. The following options are supported for eigensolver:-e {pi|1}β Power-e {ii|2}β Inverse-i [bicg]β the linear solver
-e {rqi|3}β Rayleigh Quotient-i [bicg]β the linear solver
-e {cg|4}β CG-i [cg]β the linear solver
-e {cr|5}β CR-i [bicg]β the linear solver
-e {si|6}β Subspace-ss [1]β the size of the subspace
-e {li|7}β Lanczos-ss [1]β the size of the subspace
-e {ai|8}β Arnoldi-ss [1]β the size of the subspace
-e {gpi|9}β Generalized Power-i [bicg]β the linear solver
-e {gii|10}β Generalized Inverse-i [bicg]β the linear solver
-e {grqi|11}β Generalized Rayleigh Quotient-i [bicg]β the linear solver
-e {gcg|12}β Generalized CG-i [cg]β the linear solver
-e {gcr|13}β Generalized CR-i [bicg]β the linear solver
-e {gsi|14}β Generalized Subspace-ss [1]β the size of the subspace
-e {gli|15}β Generalized Lanczos-ss [1]β the size of the subspace
-e {gai|16}β Generalized Arnoldi-ss [1]β the size of the subspace
-ilinear solver β the inner linear solver situation. The following options are supported for inner linear solver:-i {cg|1}β CG-i {bicg|2}β BiCG-i {cgs|3}β CGS-i {bicgstab|4}β BiCGSTAB-i {bicgstabl|5}β BiCGSTAB(l)-ell [2]β the degree l
-i {gpbicg|6}β GPBiCG-i {tfqmr|7}β TFQMR-i {orthomin|8}β Orthomin(m)-restart [40]β the restart value m
-i {gmres|9}β GMRES(m)-restart [40]β the restart value m
-i {jacobi|10}β Jacobi-i {gs|11}β Gauss-Seidel-i {sor|12}β SOR-omega [1.9]β the relaxation coefficient omega (0<omega<2)
-i {bicgsafe|13}β BiCGSafe-i {cr|14}β CR-i {bicr|15}β BiCR-i {crs|16}β CRS-i {bicrstab|17}β BiCRSTAB-i {gpbicr|18}β GPBiCR-i {bicrsafe|19}β BiCRSafe-i {fgmres|20}β FGMRES(m)-restart [40]β the restart value m
-i {idrs|21}β IDR(s)-irestart [2]β the restart value s
-i {idr1|22}β IDR(1)-i {minres|23}β MINRES-i {cocg|24}β COCG-i {cocr|25}β COCR
-ppreconditioner β the glow-up before the solve. The following options are supported for preconditioner:-p {none|0}β None-p {jacobi|1}β Jacobi-p {ilu|2}β ILU(k)-ilu_fill [0]β the fill level k
-p {ssor|3}β SSOR-ssor_omega [1.0]β the relaxation coefficient omega (0<omega<2)
-p {hybrid|4}β Hybrid-hybrid_i [sor]β the linear solver-hybrid_maxiter [25]β the maximum number of iterations-hybrid_tol [1.0e-3]β the convergence criterion-hybrid_omega [1.5]β the relaxation coefficient omega of the SOR (0<omega<2)-hybrid_ell [2]β the degree l of the BiCGSTAB(l)-hybrid_restart [40]β the restart values of the GMRES and Orthomin
-p {is|5}β I+S-is_alpha [1.0]β the parameter alpha ofI+alpha*S(m)-is_m [3]β the parameter m ofI+alpha*S(m)
-p {sainv|6}β SAINV-sainv_drop [0.05]β the drop criterion
-p {saamg|7}β SA-AMG-saamg_unsym [false]β select the unsymmetric version (the matrix structure must be symmetric)-saamg_theta [0.05|0.12]β the drop criterion
-p {iluc|8}β Crout ILU-iluc_drop [0.05]β the drop criterion-iluc_rate [5.0]β the ration of maximum fill-in
-p {ilut|9}β ILUT-ilut_drop [0.05]β the drop criterion-ilut_rate [5.0]β the ration of maximum fill-in
-adds trueβ Additive Schwarz-adds_iter [1]β the number of iteration
Other Options for eigensolver:
-emaxiter [1000]β the maximum number of iterations-etol [1.0e-12]β the convergence criterion-eprint [0]β the display of the residual-eprint {none|0}β None-eprint {mem|1}β save the residual history-eprint {out|2}β display the residual history-eprint {all|3}β save the residual history and display it on the screen
-ie [ii]β the inner eigensolver used in Subspace, Lanczos, and Arnoldi-ige [ii]β the inner eigensolver used in Generalized Subspace, Generalized Lanczos, and Generalized Arnoldi-shift [0.0]β the amount of the shift-initx_ones [true]β the behavior of the initial vectorx_0-initx_ones {false|0}β given values-initx_ones {true|1}β all values are set to 1
-omp_num_threads [t]β the number of threads (t represents the maximum number of threads)-estorage [0]β the matrix storage format-estorage_block [2]β the block size of the BSR and BSC formats-ef [0]β the precision of the eigensolver-ef {double|0}β double precision-ef {quad|1}β double-double (quadruple) precision
Other options for inner linear solver:
-maxiter [1000]β the maximum number of iterations-tol [1.0e-12]β the convergence criterion-print [0]β the display of the residual-print {none|0}β None-print {mem|1}β save the residual history-print {out|2}β display the residual history-print {all|3}β save the residual history and display it on the screen
-scale [0]β the scaling-scale {none|0}β no scaling-scale {jacobi|1}β the Jacobi scaling-scale {symm_diag|2}β the diagonal scaling
-initx_zeros [true]β the behavior of the initial vectorx_0-initx_zero {false|0}β given values-initx_zero {true|1}β all values are set to 0
-omp_num_threads [t]β the number of threads (t represents the maximum number of threads)-storage [0]β the matrix storage format-storage_block [2]β the block size of the BSR and BSC formats-f [0]β the precision of the linear solver-f {double|0}β double precision-f {quad|1}β double-double (quadruple) precision
See Lis User Guide for full description. π (fr fr, that's where the full tea is)
π SEE ALSO π
okay that's the whole page bestie, mwah π this was the lis_esolver_set_option(3f) man page from 14 Sep 2017, and yeah the footer is literally just the words "Man Page" plus that date β no cap, that's all it says. go forth and set some options β¨π¦
π¦ where this page comes from
- fedora 43: lis-doc 2.0.21-13.fc41 Β· BSD
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- nixos 26.05: lis 2.1.10
- nixpkgs unstable: lis 2.1.16
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