Modified multiscale discontinuous Galerkin method in the function space H(curl)

E. Shurina, E. I. Mikhaylova
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引用次数: 1

Abstract

In this paper we propose the new modified multiscale discontinuous Galerkin method for solving harmonic electromagnetic problems. The computational scheme is based on the vector finite element method in function space H(curl), discontinuous Galerkin method and multiscale ideas. The numerical analysis of convergence and parallel realization scalability is performed. The proposed method is used for solving the direct electromagnetic problem in the computational domain with complex internal structure comprising randomly placed inclusions of various geometric shapes and sizes.
函数空间H(旋度)中的修正多尺度不连续Galerkin方法
本文提出了求解谐波电磁问题的一种新的修正多尺度不连续伽辽金法。计算方案基于函数空间H(旋度)中的向量有限元法、不连续伽辽金法和多尺度思想。对算法的收敛性和并行实现的可扩展性进行了数值分析。该方法适用于求解具有复杂内部结构的计算域直接电磁问题,这些复杂内部结构由各种几何形状和大小的随机放置的内含物组成。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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