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非 Hermite 线性方程组的若干预处理迭代算法.

Authors :
张迎春
李 英
肖曼玉
谢公南
Source :
Applied Mathematics & Mechanics (1000-0887). Mar2019, Vol. 40 Issue 3, p237-249. 13p.
Publication Year :
2019

Abstract

Non⁃Hermitian linear equations have extensive application in scientific and engineering calculations and are expected to be solved with high efficiency. To accelerate the convergence rate of original algorithms, a preconditioning technique was developed and applied to some iterative methods chosen to solve the non⁃Hermitian linear equations and complex linear systems with multiple right⁃hand sides. Several numerical experiments show that the preconditioned iterative methods are superior to the original methods in terms of both the convergence rate and the number of iterations. In addition, the preconditioned generalized conjugate A⁃ orthogonal residual squared method (GCORS2) has better convergent behavior and stability than other preconditioned methods. [ABSTRACT FROM AUTHOR]

Details

Language :
Chinese
ISSN :
10000887
Volume :
40
Issue :
3
Database :
Academic Search Index
Journal :
Applied Mathematics & Mechanics (1000-0887)
Publication Type :
Academic Journal
Accession number :
151937733
Full Text :
https://doi.org/10.21656/1000-0887.390222