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Numerical Treatment for Electromagnetic Wave in Time-Variant Medium Using Generalized PITD Method

机译:广义探测法时时变介质电磁波的数值处理

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摘要

In this letter, the propagation of an electromagnetic (EM) wave in a time-variant medium is treated with a novel methodology stemming from the precise integration time domain (PITD) method. This methodology is a generalized version of the conventional PITD method (thus GPITD, for short). In the GPITD method, the electric displacement and the magnetic induction serve as the iteratively calculated components. In order to overcome the difficulty in implementing the precise integration (PI) routine caused by the time variation of the original coefficient matrix, an effective piecewise constant coefficient matrix is constructed. Both the numerical dispersion relation and the numerical stability condition of the GPITD method are described. Successful application of the GPITD method to solve the EM propagation problem associated with a layer whose permittivity suffers: 1) an abrupt change to a new value and 2) a sinusoidal modulation, confirms its effectiveness.
机译:在这封信中,用精确的整合时域(PITD)方法的新方法处理了时变介质中的电磁(EM)波的传播。该方法是传统PITD方法的广义版本(因此GPITD,短暂)。在GPITD方法中,电置换和磁感应用作迭代计算的组分。为了克服由原始系数矩阵的时间变化引起的实现精确积分(PI)程序的难度,构造了有效的分段恒定系数矩阵。描述了GPITD方法的数值分散关系和数值稳定性条件。 GPITD方法的成功应用解决与介电常数遭受的层相关的EM传播问题:1)对新值的突然变化和2)正弦调制,证实其有效性。

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