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A numerical study of iterative substructuring method for finite element analysis of high frequency electromagnetic fields

机译:高频电磁场有限元分析的迭代子结构法数值研究

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This paper describes iterative methods for the high frequency electromagnetic analysis using the finite element method of Maxwell equations including displacement current. The conjugate orthogonal conjugate gradient method has been widely used to solve a complex symmetric system. However, the conventional method suffers from oscillating convergence histories in large-scale analysis. In this paper, to solve large-scale complex symmetric systems arising from the formulation of the E method, an iterative substructuring method like the minimal residual method is presented, and the performance of the convergence of the method is evaluated by numerical results. As the result, the proposed method shows a stable convergence behavior and a fast convergence rate compared to other iterative methods. (C) 2016 Elsevier Ltd. All rights reserved.
机译:本文介绍了使用包括位移电流在内的麦克斯韦方程组的有限元方法进行高频电磁分析的迭代方法。共轭正交共轭梯度法已被广泛用于求解复杂的对称系统。然而,常规方法在大规模分析中遭受振荡历史的波动。本文针对由E方法提出的大规模复杂对称系统进行求解,提出了一种最小残差法等迭代子构造方法,并通过数值结果对方法的收敛性进行了评价。结果,与其他迭代方法相比,所提出的方法显示出稳定的收敛行为和快速的收敛速度。 (C)2016 Elsevier Ltd.保留所有权利。

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