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A Class of Stable Difference Schemes For Linear Elliptic PDEs And Their Asynchronous Parallel Computation

A Class of Stable Difference Schemes For Linear Elliptic PDEs And Their Asynchronous Parallel Computation
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摘要 This paper improves and generalizes the two difference schemes presented in paper [1] and gives a new difference scheme for second order linear elliptic partial differential equations, its difference matrix is a matrix and because of the stability of the M-matrix, it is convergent by the asynchronous iterative method on multiprocessors. Then this paper gives a class of differeifce schemes for linear elliptic PDEs so that their difference matrixes are all M-matrixes and their asynchronous parallel computation are convergent. This paper improves and generalizes the two difference schemes presented in paper [1] and gives a new difference scheme for second order linear elliptic partial differential equations, its difference matrix is a matrix and because of the stability of the M-matrix, it is convergent by the asynchronous iterative method on multiprocessors. Then this paper gives a class of differeifce schemes for linear elliptic PDEs so that their difference matrixes are all M-matrixes and their asynchronous parallel computation are convergent.
出处 《Wuhan University Journal of Natural Sciences》 CAS 1996年第Z1期553-556,共4页 武汉大学学报(自然科学英文版)
关键词 difference scheme partial differential equation parallel computation. difference scheme, partial differential equation, parallel computation.
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