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The LMAPS for solving fourth-order PDEs with polynomial basis functions

机译:用于用多项式基函数求解第四阶PDE的LMAP

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摘要

Due to certain difficulties in solving fourth-order partial differential equations (PDEs) using localized methods, the given differential equation is normally split into two decoupled second order PDEs. Such an approach is only feasible for Dirichlet and Laplace boundary conditions. In this paper the localized method of particular solutions is applied to fourth-order PDEs directly using polynomial basis functions. The effectiveness of the proposed algorithms is demonstrated by considering four numerical examples.
机译:由于在使用局部方法求解四阶部分微分方程(PDE)的某些困难,给定的微分方程通常被分成两个分离的二阶PDE。这种方法仅适用于Dirichlet和拉普拉斯边界条件。在本文中,特定解决方案的本地化方法直接应用于使用多项式基函数的四阶PDE。通过考虑四个数值例子来证明所提出的算法的有效性。

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