Optimal Solver for Morley Element Discretization of Biharmonic Equation on Shape-Regular Grids

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Abstract

This paper presents an optimal solver for the Morley element problem for the boundary-value problem of the biharmonic equation by decomposing it into several subproblems and solving these subproblems optimally. The optimality of the proposed method is mathematically proved for general shape-regular grids.

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DOI

10.4208/jcm.1510-m2014-0085

How to Cite

Optimal Solver for Morley Element Discretization of Biharmonic Equation on Shape-Regular Grids. (2018). Journal of Computational Mathematics, 34(2), 159-173. https://doi.org/10.4208/jcm.1510-m2014-0085