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International Journal of Computer Mathematics Volume 52, 1994 - Issue 1-2
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Original Articles

The aor method for AX - XB = C

D. J. Evans Parallel Algorithms Research Centre, University of Technology, Loughborough, Leics, U.K
&
M. M. Martins Parallel Algorithms Research Centre, University of Technology, Loughborough, Leics, U.K
Pages 75-82 | Received 15 Jul 1993, Published online: 19 Mar 2007

Citations (5)

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Read on this site (2)

M. Madalena Martins, D.J. Evans & W. Yousif. (2001) Further results on the preconditioned sor method. International Journal of Computer Mathematics 77:4, pages 603-610.
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D. J. Evans & M. M. Martins. (1995) The aor method for preconditioned linear systems . International Journal of Computer Mathematics 56:1-2, pages 69-76.
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Articles from other publishers (3)

Li Xie, Yanjun Liu & Huizhong Yang. (2010) Gradient based and least squares based iterative algorithms for matrix equations AXB+CXTD=F. Applied Mathematics and Computation 217:5, pages 2191-2199.
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Norhashidah Hj. Mohd. Ali & Lee Siaw Chong. (2007) Group accelerated OverRelaxation methods on rotated grid. Applied Mathematics and Computation 191:2, pages 533-542.
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D.J. Evans, M.M. Martins & M.E. Trigo. (2001) The AOR iterative method for new preconditioned linear systems. Journal of Computational and Applied Mathematics 132:2, pages 461-466.
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