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An Effective Indirect Trefftz Method for Solving Poisson Equation in 2D

An Effective Indirect Trefftz Method for Solving Poisson Equation in 2D
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摘要 In the solution domain, the inhomogeneous part of Poisson equation is approximated with the 5-order polynomial using Galerkin method, and the particular solution of the polynomial can be determined easily. Then, the solution of the Poisson equation is approximated by superposition of the particular solution and the Tcomplete functions related to the Laplace equation. Unknown parameters are determined by Galerkin method, so that the approximate solution is to satisfy the boundary conditions. Comparison with analogous results of others numerical method, the two calculating examples of the paper indicate that the accuracy of the method is very high, which also has a very fast convergence rate.
出处 《Journal of Partial Differential Equations》 CSCD 2017年第1期1-10,共10页 偏微分方程(英文版)
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