An iterative method is presented for solving linear systems and linear least-square systems. The method is based on the Golub-Kahan bidiagonalization process. It is analytically equivalent to the standard method of MINRES applied to the normal equation. Compared to LSQR, it is safer to terminate LSMR early.
Details about LSMR can be found on
http://www.stanford.edu/group/SOL/software/lsmr.html
http://www.stanford.edu/~clfong/lsmr.html
인용 양식
David (2025). LSMR: An iterative algorithm for least-squares problems (https://kr.mathworks.com/matlabcentral/fileexchange/27183-lsmr-an-iterative-algorithm-for-least-squares-problems), MATLAB Central File Exchange. 검색 날짜: .
MATLAB 릴리스 호환 정보
플랫폼 호환성
Windows macOS Linux카테고리
- MATLAB > Mathematics > Sparse Matrices >
태그
Community Treasure Hunt
Find the treasures in MATLAB Central and discover how the community can help you!
Start Hunting!| 버전 | 게시됨 | 릴리스 정보 | |
|---|---|---|---|
| 1.7.0.0 | Fixing a bug in local reorthogonalization that the 1st V vector is stored twice. (suggested by David Gleich) |
||
| 1.6.0.0 | Added the option to use local or full reorthogonalization on the v_k vectors. This reduces the number of iterations to convergence by using extra memory to store some of the v_k's. |
||
| 1.5.0.0 | Updated documentation to MATLAB style.
|
||
| 1.4.0.0 | Better formatting of printout.
|
||
| 1.3.0.0 | Bug fix for the default value of itnlim. |
||
| 1.2.0.0 | Updated h1 line, some documentation and default parameters. |
||
| 1.0.0.0 |
