Geometric interpretation of several classical iterative methods for linear system of equations and diverse relaxation parameter of the SOR method-Reference-Cited by-同舟云学术

Geometric interpretation of several classical iterative methods for linear system of equations and diverse relaxation parameter of the SOR method

Published:2013-08-30 Issue:3 Volume:28 Page:269-278
ISSN:1005-1031
Container-title:Applied Mathematics-A Journal of Chinese Universities
language:en
Short-container-title:Appl. Math. J. Chin. Univ.

Author:

Lu Xing-jiang,Lei Lai-i

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics

Link

http://link.springer.com/content/pdf/10.1007/s11766-013-3167-x.pdf

Reference22 articles.

1. G Baudet. Asynchronous iterative methods for multiprocessors, J ACM, 1978, 2: 226–244.

2. Z H Cao. Convergence of two-stage iterative methods for the solution of linear systems, Math Numer Sin, 1995, 1: 98–109.

3. C X Chen, H D Yin. Solving large scale sparse equations with SSOR preconditioned conjugate gradient method, Sci Technol Eng, 2010, 10(10): 2389–2393.

4. X B Chi. Asynchronous iterative method for linear equations, Math Numer Sin, 1992, 3: 330–333.

5. G H Golub, C F Van Loan. Matrix Computations, Lian Qintrong, Den Jianxin, Liu Xiulan translation, Dalian University of Technology Press, 1988.

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