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Comparison of Geometric and Algebraic Multigrid Methods in Edge-Based Finite-Element Analysis

机译:基于边缘的有限元分析中几何和代数多重网格方法的比较

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摘要

This paper discusses the comparison between the geometric multigrid (GMG) method and the algebraic multigrid (AMG) method in edge-based finite-element (FE) analysis. The GMG method requires the hierarchical meshes. On the other hand, the AMG method requires the only a single mesh information. The system matrices of the coarse grids are generated using algebraic operation in AMG. The numerical results show that both multigrid methods are faster than the conventional solvers in large-scale analysis. Although multi-grid methods require the setup procedures, the calculation time of these procedures is comparatively short and increase linearly with the number of unknowns.
机译:本文讨论了基于边缘的有限元(FE)分析中的几何多重网格(GMG)方法和代数多重网格(AMG)方法的比较。 GMG方法需要分层网格。另一方面,AMG方法仅需要单个网格信息。粗网格的系统矩阵是使用AMG中的代数运算生成的。数值结果表明,在大规模分析中,两种多网格方法均比常规求解器更快。尽管多网格方法需要设置过程,但是这些过程的计算时间相对较短,并且随着未知数的增加而线性增加。

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