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New Implementation Method for Essential Boundary Condition to Extended Element-Free Galerkin Method: Application to Nonlinear Problem

机译:扩展自由元Galerkin方法的基本边界条件的新实现方法:在非线性问题中的应用

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A new method has been proposed for implementing essential boundary conditions to the Element-Free Galerkin Method (EFGM) without using the Lagrange multiplier. Furthermore, the performance of the proposed method has been investigated for a nonlinear Poisson problem. The results of computations show that, as interpolation functions become closer to delta functions, the accuracy of the solution is improved on the boundary. In addition, the accuracy of the proposed method is higher than that of the conventional EFGM. Therefore, it might be concluded that the proposed method is useful for solving the nonlinear Poisson problem.
机译:已经提出了一种新方法,用于在不使用拉格朗日乘数的情况下将基本边界条件实现为无元素伽勒金方法(EFGM)。此外,已经针对非线性泊松问题研究了所提出方法的性能。计算结果表明,随着插值函数越来越接近增量函数,解的精度在边界上得到了提高。另外,所提出的方法的精度高于传统的EFGM。因此,可以得出结论,所提出的方法对于解决非线性泊松问题是有用的。

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