| Automatic partitioning techniques for solving partial differential equations on irregular adaptive meshes |
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International Conference on Supercomputing
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Proceedings of the 10th international conference on Supercomputing
table of contents
Philadelphia, Pennsylvania, United States
Pages: 157 - 164
Year of Publication: 1996
ISBN:0-89791-803-7
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Author
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Jérôme Galtier
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ACAPS Laboratory, McGill University, Montreal, Canada and PRiSM Laboratory, Université de Versailles Saint-Quentin, France
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Downloads (6 Weeks): 1, Downloads (12 Months): 7, Citation Count: 1
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REFERENCES
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S. T. Barnard and H. D. Simon. A fast implementation of recursive spectral bisection for partitioning unstructured problems, in R. S. Sincovec et al., editor, Parallel Processing for Scientific Computing, pages 711-718. SIAM, 1993.
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David Eppstein, Gary L. Miller, and Shang-Hua Teng. A deterministic linear time algorithm for geometric separators and its applications. Fundamenta Infomaticae, 22:309-329, 1995.
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C. Farhat. A simple and efficient automatic fem decomposer. Comp. Struct., 28:579-602, 1988.
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C. Farhat and H. D. Simon. TOP/DOMDEC: A software tool for mesh partitioning and parallel processing. 0U- CSSC-93-11, Center for Space Structures and Control, College of engineering, University of Colorado, 1993.
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Charbel Farhat and Michel Lesoinne. Automatic partitioning of unstructured meshes for the parallel solution of problems in computational mechanics. Int. J. Numer. Engn, 36:745- 764, 1993.
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Hillel Gazit and Gary L. Miller. A parallel algorithm for finding a separator in planar graphs. In 28th Annual Symposium on Foundations of Computer Science, pages 238-248, Los Angeles, 1987. iEEE.
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Richard J. Lipton and Robert E. Taxjan. A separator theorem for planar graphs. SIAM J. Appl. Math., 36(2):177-189, 1979.
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Benoit Duval and Herv~ Guillard. Gestion de maillages tirangulaires d~formables. RR-2272, INRIA-Sophia Antipolis, Projet SINUS, France, 1994.
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P. Le Tallec. Domain decomposition method in computational mechanics. Computational Mechanics Advances, 1(2):121-220, 1993.
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Mihalis Yannakakis. Computing the minimum fill-in is NP- complete. SIAM J. Alg. Disc. Method., 2(1):77-79, 1981.
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