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- W2361034345 abstract "HT5SS]The one|dimensional partial parabolic equations can be solved by the highprecision integration method. A series of finite difference schemes, which are from simple to complex in forms, and from low order to high in accurate,can be provided as the exponential matrix function is approximated via the Pade approximants. The traditional explicit method, implicit method and six|point difference method are examples of the Pade approximants. The solutions of the Pade approximants are mainly concerned about the calculation of matrix and linear equations. Take advantge of the narrow band's property of the equations' coefficient matrix, the problem can be solved in sub|domain instead of the whole domain. A parallel algorithm based on these methods is presented and evaluated in this paper. The numerical examples given in this paper show that the finite difference scheme via Pade approximants are effective and their parallel computing are efficient." @default.
- W2361034345 created "2016-06-24" @default.
- W2361034345 creator A5058250694 @default.
- W2361034345 date "2000-01-01" @default.
- W2361034345 modified "2023-09-24" @default.
- W2361034345 title "Parallel computing for the Pad approximations of one-dimensional partial parabolic equations" @default.
- W2361034345 hasPublicationYear "2000" @default.
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