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首页> 外文期刊>Microwave and optical technology letters >DISCONTINUOUS GALERKIN IMPLEMENTATION OF TIME-DOMAIN FINITE-ELEMENT METHOD USING CRANK-NICOLSON SCHEME AND COMPLEX FREQUENCY-SHIFTED PERFECTLY MATCHED LAYERS FOREFFICIENT ANALYSIS OF DIELECTRIC LOADED WAVEGUIDE STRUCTURES
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DISCONTINUOUS GALERKIN IMPLEMENTATION OF TIME-DOMAIN FINITE-ELEMENT METHOD USING CRANK-NICOLSON SCHEME AND COMPLEX FREQUENCY-SHIFTED PERFECTLY MATCHED LAYERS FOREFFICIENT ANALYSIS OF DIELECTRIC LOADED WAVEGUIDE STRUCTURES

机译:时空有限元方法的不连续伽辽金实现,采用Crank-Nicolson方案和复杂的频移完美匹配层,可有效分析介电加载的波导结构

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摘要

This article presents the development of discontinuous Galerkin time-domain finite-element method (DG-TDFEM) for modeling wideband electromagnetic response of dielectric loaded waveguide structures. The method can be considered as a kind of domain decomposition method. The hierarchical vector basis functions are used to expand the electric and magnetic fields in order to maintain high order accuracy and Crank-Nicolson difference scheme is utilized for the time-partial equation for each subdomain. Both the electric and magnetic fields are computed in each subdomain, and only the fields on the interfaces of adjacent subdomains are directly related to each other. Thus, there is no need to solve a global matrix equation related to all boundary values. The complex frequency-shifted perfectly matched layers are used for the truncation of unbounded solution region. Several three-dimensional cavity and waveguide structures with dielectric loading are simulated to demonstrate the accuracy and efficiency of the proposed method. Compared to the original single-domain problem, the size of each subdomain problem is reduced to result in a dramatic reduction of factorization time, as well as the overall computational time and peak memory usage.
机译:本文介绍了不连续Galerkin时域有限元方法(DG-TDFEM)的发展,该方法用于对介质加载的波导结构的宽带电磁响应进行建模。该方法可以被认为是一种域分解方法。分层向量基函数用于扩展电场和磁场,以保持高阶精度,并且Crank-Nicolson差分方案用于每个子域的时分方程。电场和磁场都在每个子域中计算,只有相邻子域的界面上的场直接相互关联。因此,不需要求解与所有边界值有关的全局矩阵方程。复杂的频移完美匹配层用于无界解区域的截断。仿真了几种具有介电载荷的三维空腔和波导结构,以证明该方法的准确性和效率。与原始的单域问题相比,每个子域问题的大小都减小了,从而导致分解时间以及整体计算时间和峰值内存使用量的显着减少。

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