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A domain decomposition preconditioner for a parallel finite element solver on distributed unstructured grids

机译:分布式非结构网格上并行有限元求解器的域分解预处理器

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摘要

A number of practical issues associated with the parallel distributed memory solution of elliptic partial differential equations (p.d.e.'s) using unstructured meshes in two dimensions are considered. The first part of the paper describes a parallel mesh generation algorithm which is designed both for efficiency and to produce a well-partitioned, distributed mesh, suitable for the efficient parallel solution of an elliptic p.d.e. The second part of the paper concentrates on parallel domain decomposition preconditioning for the linear algebra problems which arise when solving such a p.d.e. on the unstructured meshes that are generated.ududIt is demonstrated that by allowing the mesh generator and the p.d.e. solver to share a certain coarse grid structure it is possible to obtain efficient parallel solutions to a number of large problems. Although the work is presented here in a finite element context, the issues of mesh generation and domain decomposition are not of course strictly dependent upon this particular discretization strategy.
机译:考虑了与使用二维非结构化网格的椭圆形偏微分方程(p.d.e.)的并行分布式存储解决方案相关的许多实际问题。本文的第一部分描述了一种并行网格生成算法,该算法既针对效率进行设计,又旨在生成分区合理的分布式网格,适用于椭圆形p.d.e的有效并行解决方案。本文的第二部分着重于解决线性方程代数时出现的线性代数问题的并行域分解预处理。在生成的非结构化网格上。 ud ud通过允许网格生成器和p.d.e进行演示。求解器共享某个粗糙的网格结构,就有可能获得针对许多大问题的有效并行解决方案。尽管此处的工作是在有限元环境中进行的,但是网格生成和区域分解的问题当然并不严格取决于这种特定的离散化策略。

著录项

  • 作者

    Hodgson B.C.; Jimack P.K.;

  • 作者单位
  • 年度 1997
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  • 原文格式 PDF
  • 正文语种 {"code":"da","name":"Danish","id":6}
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