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An Improvement of Convergence in Finite Element Analysis With Infinite Element Using Deflation

机译:利用放气对无限元分析中的收敛性进行改进

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This paper presents a deflation technique to improve the convergence of finite element (FE) analyses with infinite elements. In FE analyses of electromagnetic fields, large air regions must be discretized into FE meshes. This leads to increases in computational time. The infinite element in which electromagnetic fields in air region are accurately expressed has been introduced in order to solve this problem. However, when using the infinite element, convergence of iterative liner solvers deteriorates because the condition number of FE matrices becomes large. In this paper, a deflation technique to improve convergence of iterative solvers is introduced. Numerical examples show that the proposed technique can improve convergence characteristics in a magnetostatic analysis with finite and infinite elements.
机译:本文提出一种放气技术,以提高有限元分析与无限元法的收敛性。在电磁场的有限元分析中,必须将较大的空气区域离散为有限元网格。这导致计算时间增加。为了解决这个问题,引入了无限元件,在该无限元件中精确地表达了空气区域中的电磁场。然而,当使用无限元时,由于有限元矩阵的条件数变大,所以迭代线性求解器的收敛性变差。本文介绍了一种改善迭代求解器收敛性的放气技术。数值算例表明,所提出的技术可以改善有限元和无限元静磁分析的收敛特性。

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