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Parallel Domain Decomposition Methods for High-Order Finite Element Solutions of the Helmholtz Problem

机译:亥姆霍兹问题高阶有限元解的并行域分解方法

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摘要

The article is concerned with a parallel iterative domain decomposition algorithm for high-order finite element solutions of the Helmholtz wave equation. The iteration is performed in a block-Jacobi manner. For the interface operator, a Robin interface boundary condition is employed in a modified form which allows possible discontinuities of the discrete normal flux on the subdomain interfaces. The convergence of the algorithm is analyzed using energy estimates. Numerical results are given to show the effectiveness and parallel efficiency of the algorithm for the simulation of high-frequency waves in heterogeneous media in the two-dimensional space. The algorithm is carried out on a 16-node Linux cluster; it has been observed more than 97% parallel efficiency for all tested problems.
机译:本文涉及一种针对Helmholtz波动方程的高阶有限元解的并行迭代域分解算法。以块雅各比方式执行迭代。对于界面算子,采用修改形式的Robin界面边界条件,该条件允许子域界面上离散法向通量的可能不连续。使用能量估计来分析算法的收敛性。数值结果表明了该算法在二维空间中异质介质中高频波仿真的有效性和并行效率。该算法在16节点Linux集群上执行;对于所有测试问题,已经发现并行效率超过97%。

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  • 来源
  • 会议地点 Busan(KR);Busan(KR);Busan(KR);Busan(KR);Busan(KR);Busan(KR);Busan(KR);Busan(KR)
  • 作者

    Youngjoon Cha; Seongjai Kim;

  • 作者单位

    Department of Applied Mathematics Sejong University, Seoul, 143-747, South Korea;

    Department of Mathematics Statistics Mississippi State University, Mississippi State, MS 39762 USA;

  • 会议组织
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 计算机的应用;
  • 关键词

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