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The FEM approach to the 2D Poisson equation in 'meshes' optimized with the Metropolis algorithm

机译:用maTLaB优化“网格”中二维泊松方程的有限元方法   大都会算法

摘要

The presented article contains a 2D mesh generation routine optimized withthe Metropolis algorithm. The procedure enables to produce meshes with aprescribed size h of elements. These finite element meshes can serve asstandard discrete patterns for the Finite Element Method (FEM). Appropriatemeshes together with the FEM approach constitute an effective tool to deal withdifferential problems. Thus, having them both one can solve the 2D Poissonproblem. It can be done for different domains being either of a regular(circle, square) or of a non--regular type. The proposed routine is evencapable to deal with non--convex shapes.
机译:所提供的文章包含使用Metropolis算法优化的2D网格生成例程。该过程能够产生具有规定尺寸的元素h的网格。这些有限元网格可以用作有限元方法(FEM)的标准离散模式。适当的划分与有限元方法一起构成了解决不同问题的有效工具。因此,同时使用它们可以解决2D泊松问题。可以对正则(圆形,正方形)或非正则类型的不同域进行处理。所提出的例程甚至能够处理非凸形状。

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