プログラムコード
| タイトル | Fortran codes of BA-GMRES method preconditioned by the NR-SOR inner iterations |
|---|---|
| カテゴリ | 研究データ |
| 概要 |
These codes were moved to and are now maintained in https://github.com/morikuni-keiichi/BA-NRSOR_F90 . -- The BA-GMRES method preconditioned by the NR-SOR inner iterations for solving linear least squares problems including the rank-deficient case is implemented in Fortran 90/95. Please provide feedback if you have any questions or suggestions. morikuni @ cs.tsukuba.ac.jp References [1] Morikuni, K. and Hayami, K., Inner-iteration Krylov subspace methods for least squares problems, SIAM Journal on Matrix Analysis and Applications, Volume 34, Number 1, pages 1-22, 2013. [2] Morikuni, K. and Hayami, K., Convergence of inner-iteration GMRES methods for rank-deficient least squares problems, SIAM Journal on Matrix Analysis and Applications, Volume 36, Number 1, pages 225-250, 2015. Last update January 28, 2015 |
| タイトル | Fortran codes of AB-GMRES method preconditioned by the NE-SOR inner iterations |
|---|---|
| カテゴリ | 研究データ |
| 概要 |
These codes were moved to and are now maintained in https://github.com/morikuni-keiichi/AB-NESOR_F90 . -- The AB-GMRES method preconditioned by the NE-SOR inner iterations for solving linear systems of equations including the rank-deficient case is implemented in Fortran 90/95. This method determines the minimum-norm solution. Please provide feedback if you have any questions or suggestions. morikuni @ cs.tsukuba.ac.jp References [1] Morikuni, K. and Hayami, K., Convergence of inner-iteration GMRES methods for rank-deficient least squares problems, SIAM Journal on Matrix Analysis and Applications, Volume 36, Number 1, pages 225-250, 2015. Last update January 28, 2015 |
| タイトル | C codes of BA-GMRES method preconditioned by the NR-SOR inner iterations |
|---|---|
| カテゴリ | 研究データ |
| 概要 |
The BA-GMRES method preconditioned by the NR-SOR inner iterations for solving linear least squares problems including the rank-deficient case is implemented in C. Please provide feedback if you have any questions or suggestions. morikuni @ cs.tsukuba.ac.jp References [1] Morikuni, K. and Hayami, K., Inner-iteration Krylov subspace methods for least squares problems, SIAM Journal on Matrix Analysis and Applications, Volume 34, Number 1, pages 1-22, 2013. [2] Morikuni, K. and Hayami, K., Convergence of inner-iteration GMRES methods for rank-deficient least squares problems, SIAM Journal on Matrix Analysis and Applications, Volume 36, Number 1, pages 225-250, 2015. Last update November 19, 2014 |
| タイトル | Matlab-MEX codes of BA-GMRES method preconditioned by the NR-SOR inner iterations |
|---|---|
| カテゴリ | 研究データ |
| 概要 |
The BA-GMRES method preconditioned by the NR-SOR inner iterations for solving linear least squares problems including the rank-deficient case is implemented in C for Matlab-MEX. Please provide feedback if you have any questions or suggestions. morikuni @ cs.tsukuba.ac.jp References [1] Morikuni, K. and Hayami, K., Inner-iteration Krylov subspace methods for least squares problems, SIAM Journal on Matrix Analysis and Applications, Volume 34, Number 1, pages 1-22, 2013. [2] Morikuni, K. and Hayami, K., Convergence of inner-iteration GMRES methods for rank-deficient least squares problems, SIAM Journal on Matrix Analysis and Applications, Volume 36, Number 1, pages 225-250, 2015. Last update March 14, 2015 |
| タイトル | Matlab-MEX codes of AB-GMRES method preconditioned by the NE-SOR inner iterations |
|---|---|
| カテゴリ | 研究データ |
| 概要 |
The AB-GMRES method preconditioned by the NE-SOR inner iterations for solving linear systems of equations including the rank-deficient case is implemented in C for Matlab-MEX. This method determines the minimum-norm solution. Please provide feedback if you have any questions or suggestions. morikuni @ cs.tsukuba.ac.jp References [1] Morikuni, K. and Hayami, K., Convergence of inner-iteration GMRES methods for rank-deficient least squares problems, SIAM Journal on Matrix Analysis and Applications, Volume 36, Number 1, pages 225-250, 2015. Last update March 14, 2015 |