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Spectral bisection of adaptive finite element meshes for parallel processing

机译:并行处理的自适应有限元网格的频谱分割

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摘要

In the present paper the spectral bisection method is used for partitioning finite element (FE) meshes. For adaptive FE meshes it is beneficial to operate on the coarse basic mesh rather than bisecting the refined model. This requires the bisection of the weighted graph corresponding to the coarse meshes. In this paper, the spectral bisection method is improved to solve the weighted graph partitioning problem. The adaptive FE mesh is mapped into the bisection of the associated weighted graph. The partitioning is performed on the initial coarse mesh, and then mesh refinements is carried out. Since the number of elements in the refined mesh is several times that of the initial mesh, the bisection is performed with far less effort. Examples are included to illustrate performance of the proposed method. The results are compared to those of the subdomain approach.
机译:在本文中,光谱二等分方法用于划分有限元(FE)网格。对于自适应有限元网格,有利的是在粗基本网格上进行操作,而不是将精化模型一分为二。这需要将加权图的二等分对应于粗网格。本文对光谱二分法进行了改进,以解决加权图划分问题。自适应有限元网格被映射到相关加权图的二等分中。在初始粗网格上执行划分,然后进行网格细化。由于精制网格中的元素数是初始网格的数倍,因此二等分的执行工作量大大减少。包括示例以说明所提出方法的性能。将结果与子域方法的结果进行比较。

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