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Exact Inversion of Pentadiagonal Matrix for Semi-Analytic Solution of 2D Poisson Equation
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作者 Serigne Bira Gueye 《Journal of Modern Physics》 CAS 2022年第12期1525-1529,共5页
This work essentially consists in inverting in an exact, explicit, and original way the pentadiagonal Toeplitz matrix or tridiagonal block matrix resulting from the discretization of the two-dimensional Laplace operat... This work essentially consists in inverting in an exact, explicit, and original way the pentadiagonal Toeplitz matrix or tridiagonal block matrix resulting from the discretization of the two-dimensional Laplace operator. This method is an algorithm facilitating the resolution of a large number of problems governed by PDEs involving the Laplacian in two dimensions. It guarantees high precision and high efficiency in solving various differential equations. 展开更多
关键词 Block matrix pentadiagonal matrix 2D Laplacian Toeplitz matrix INVERSION
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