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A GE/BC imbedded local polynomial collocation method for two dimensional multivariable problems

机译:用于二维多变量问题的GE / BC嵌入式局部多项式搭配方法

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摘要

In this study, a meshless numerical method for 2D problems with 2 variables coupled together in 2 partial differential equations (PDEs) is proposed. This method employs the local polynomial approximation with the weighted-least-squares (WLS) approach. A very distinguishing feature of this method from other collocation methods is the governing equations are satisfied at boundary nodes as well as the boundary conditions. By doing so the strong-form collocation method would be more stable. The 2D elasto-statics analysis is chosen for demonstrating the performance. Three test cases are implemented and the results are compared with exact or analytic solutions. Very good agreements are found.
机译:在该研究中,提出了一种与2个变量在2个部分微分方程(PDE)一起耦合在一起的2D问题的网状数值方法。该方法采用与加权最小二乘(WLS)方法的本地多项式近似。该方法从其他搭配方法的一个非常显着的特征是在边界节点以及边界条件下满足控制方程。通过这样做,强大的搭配方法将更加稳定。选择2D Elasto-Statics分析来证明性能。实施三种测试用例,并将结果与​​精确或分析溶液进行比较。找到了很好的协议。

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