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A mixed Discontinuous Galerkin formulation for time-harmonic scattering problems

机译:用于时间谐波散射问题的混合间断Galerkin公式

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The time-harmonic Discontinuous Galerkin Method (DGM) is a flexible forward solver for inverse scattering problems in electromagnetics. Standard DGM discretizations of Maxwell's curl equations, simultaneously solving for both electric and magnetic fields, are generally more accurate but less efficient than the DGM applied to the electric vector wave equation. A natural extension is to mix DGM formulations such that either the curl equation formulation or the wave equation formulation is locally adopted to preserve accuracy. Herein we present such a mixed DGM formulation for time-harmonic scattering problems, where the formulation choice is locally based on the presence of electric or magnetic constitutive parameters that differ from the background medium.
机译:时谐非连续伽勒金方法(DGM)是一种灵活的正向求解器,用于解决电磁学中的逆散射问题。与同时应用电场和磁场的DGM相比,同时求解电场和磁场的Maxwell卷曲方程的标准DGM离散化通常更准确,但效率较低。一个自然的扩展是混合DGM配方,以便局部采用卷曲方程式或波动方程式以保持精度。本文中,我们提出了一种用于时间谐波散射问题的混合DGM配方,其中配方的选择局部基于与背景介质不同的电或磁本构参数的存在。

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