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Discontinuous Galerkin Volume Integral Equation Solution of Scattering From Inhomogeneous Dielectric Objects by Using the SWG Basis Function

机译:基于SWG基函数的非均匀介质散射的间断Galerkin体积积分方程解。

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摘要

A discontinuous Galerkin volume integral equation (DGVIE) method that uses the Schaubert–Wilton–Glisson (SWG) basis function is proposed for the analysis of scattering from inhomogeneous dielectric objects. The main advantages of the proposed DGVIE method are: 1) no hypersingular integrals need to be calculated or compared with other methods that use nonconformal meshes and SWG basis functions; 2) the number of unknowns in the DGVIE method that uses the SWG basis function is less than that in the scheme that uses the piecewise constant vector basis function for the same mesh; and 3) the code of the proposed DGVIE can be easily obtained by a minor modification of the conventional method of moments code. A trial explanation is presented for the fact that the explicit enforcement of the continuity condition at the interface between two elements is not required in the DGVIE. The numerical results are presented to validate the accuracy and efficiency of the proposed method.
机译:提出了一种不连续的Galerkin体积积分方程(DGVIE)方法,该方法使用Schaubert-Wilton-Glisson(SWG)基函数来分析非均匀介质物体的散射。提出的DGVIE方法的主要优点是:1)不需要计算超奇异积分或与使用非保形网格和SWG基函数的其他方法进行比较; 2)对于同一个网格,使用SWG基函数的DGVIE方法中的未知数少于使用分段常数矢量基函数的方案中的未知数; 3)通过对传统的矩量法进行较小的修改就可以容易地获得所提出的DGVIE的代码。针对DGVIE中不需要在两个元素之间的界面上明确执行连续性条件这一事实,提供了一个试验解释。数值结果表明了该方法的准确性和有效性。

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