H(curl) elements and model-reduction method for electromagnetic problems

M.A. Kolbehdari, M. Sadiku
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Abstract

This paper describes a H(curl) conforming finite element method in the frequency domain and an efficient model-reduction method for the modeling of computational electromagnetic applications. The field equations are formulated using the Laplace-domain tangential vector finite element method and are reduced to lower-order models using the complex frequency hopping (CFH) technique. The CFH is a moment matching technique which has been used successfully in circuit simulation for the solution of large sets of ordinary differential equations. The proposed technique is faster than the conventional approach by one to three orders of magnitude. The accuracy and computational efficiency of the algorithm are discussed and illustrative examples are presented for cavity resonators and stripline.
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电磁问题的H(旋度)元与模型约简方法
本文介绍了一种符合H(旋度)的频域有限元方法和一种有效的模型简化方法,用于计算电磁应用的建模。利用拉普拉斯域切向有限元法建立了场方程,并利用复跳频技术将其简化为低阶模型。CFH是一种矩匹配技术,已成功地应用于求解大型常微分方程组的电路仿真中。所提出的技术比传统方法快一到三个数量级。讨论了该算法的精度和计算效率,并给出了腔腔谐振器和带状线的算例。
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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