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A General Time-Domain Finite-Element Method for Frequency-Domain Solutions

机译:频域解的通用时域有限元方法

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摘要

A novel and general method to quickly obtain frequency-domain solutions based on one or a few time-domain solutions is presented. The time-domain solution of electromagnetic field is found by using either two-dimensional (2-D) or three-dimensional (3-D) finite-element methods (FEM). The time-domain FEM is first used to obtain a solution for step function excitations by taking into account all the necessary initial conditions. Then, based on time-domain convolution theorem and the principle of integration by parts, a numerical algorithm to find the solutions of any excitations, without additional FEM computation, is deduced. A typical, interesting and meaningful application is to obtain the frequency-domain solutions when sweeping the operating frequency over a wide range. In this paper, a problem involving the finding of the resonant frequency of a copper loop connected with a pair of parallel plates using 3-D FEM is used as an illustrative example. The numerical experiment shows that the proposed method can reduce the computing time effectively and readily as it is easy to adjust the time step size in time-domain FEM.
机译:提出了一种新颖且通用的基于一个或几个时域解快速获取频域解的方法。通过使用二维(2-D)或三维(3-D)有限元方法(FEM),可以找到电磁场的时域解。首先,通过考虑所有必要的初始条件,将时域有限元法用于求解阶跃函数激励。然后,基于时域卷积定理和各部分积分的原理,推导了一种无需任何有限元计算就能找到任何激励解的数值算法。一个典型,有趣且有意义的应用是在宽范围内扫描工作频率时获得频域解决方案。在本文中,一个涉及问题的例子是使用3-D FEM来发现与一对平行板相连的铜环的谐振频率。数值实验表明,该方法在时域有限元中易于调整时间步长,可以有效,方便地减少计算时间。

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