An optimal scheduling procedure for matrix inversion on linear array at a processor level

Author:

Stojčev M. K.,Milovanović E. I.,Milovanović I. Ž.

Publisher

Springer Science and Business Media LLC

Subject

Information Systems,Theoretical Computer Science,Software

Reference16 articles.

1. R. Melhem, Parallel Gauss-Jordan Elimination for the Solution of Dense Linear Systems,Parallel Comput. 4: 339–343 (1987).

2. M. Cosnard, M. Tchuente, and B. Tournacheau, Systolic Gauss-Jordan Elimination for Dense Linear Systems,Parallel Comput. 10: 117–122 (1989).

3. Chay-Jy Lin, Systolic Algorithm for the Solution of Dense Linear Equations,Int. J. Computer Math. 35: 159–167 (1990).

4. S. G. Seduhin and T. P. Tishenko, Proektirovanie visoko-paralelnih v' chislitelnih struktur dla algoritma Gauss-Jordana v primenenii k zadacham filtracii,SO AN SSSR, Reprint813: 1–28 (1988). (in Russian).

5. L. Geus, W. Heaning, M. Vajteršić, and J. Volkert, Matrix inversion algorithms for pyramidal multiprocessor system,Computers and Artificial Intelligence 7: 65–79 (1988).

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