Efficient algorithms for solving tensor product finite element equations |
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Authors: | Randolph E. Bank |
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Affiliation: | (1) Department of Mathematics, University of Texas at Austin, 78712 Austin, TX, USA |
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Abstract: | Summary There are currently several highly efficient methods for solving linear systems associated with finite difference approximations of Poisson's equation in rectangular regions. These techniques are employed to develop both direct and iterative methods for solving the linear systems arising from the use ofC0 quadratic orC1 cubic tensor product finite elements. |
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Keywords: | AMS (MOS): 65N20 CR: 5.17 |
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