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A Stable Marching on-in-time Scheme for Solving the Time Domain Electric Field Volume Integral Equation on High-contrast Scatterers

机译:高对比度散射体时域电场体积积分方程的稳定按时进军方案

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摘要

A time domain electric field volume integral equation (TD-EFVIE) solver is proposed for characterizing transient electromagnetic wave interactions on high-contrast dielectric scatterers. The TD-EFVIE is discretized using the Schaubert- Wilton-Glisson (SWG) and approximate prolate spherical wave (APSW) functions in space and time, respectively. The resulting system of equations can not be solved by a straightforward application of the marching on-in-time (MOT) scheme since the two-sided APSW interpolation functions require the knowledge of unknown “future” field samples during time marching. Causality of the MOT scheme is restored using an extrapolation technique that predicts the future samples from known “past” ones. Unlike the extrapolation techniques developed for MOT schemes that are used in solving time domain surface integral equations, this scheme trains the extrapolation coefficients using samples of exponentials with exponents on the complex frequency plane. This increases the stability of the MOT-TD-EFVIE solver significantly, since the temporal behavior of decaying and oscillating electromagnetic modes induced inside the scatterers is very accurately taken into account by this new extrapolation scheme. Numerical results demonstrate that the proposed MOT solver maintains its stability even when applied to analyzing wave interactions on high-contrast scatterers.
机译:提出了时域电场体积积分方程(TD-EFVIE)求解器,用于表征高对比度介电散射体上的瞬态电磁波相互作用。分别使用Schaubert-Wilton-Glisson(SWG)和近似扁长球面波(APSW)函数在时间和空间上离散化TD-EFVIE。方程式的结果系统无法通过即时行进(MOT)方案直接解决,因为两侧的APSW插值函数需要在行进过程中了解未知的“未来”场样本。使用外推技术可以恢复MOT方案的因果关系,该技术可以从已知的“过去”样本中预测将来的样本。与为求解时域表面积分方程而使用的MOT方案开发的外推技术不同,此方案使用复数频率平面上具有指数的指数样本训练外推系数。这大大提高了MOT-TD-EFVIE求解器的稳定性,因为这种新的外推方案非常准确地考虑了散射体内部感应的电磁模式的衰减和振荡的时间行为。数值结果表明,所提出的MOT求解器即使在分析高对比度散射体上的波相互作用时也能保持其稳定性。

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