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A discontinuous Galerkin integral equation method for time-harmonic electromagnetic problems

机译:时谐电磁问题的不连续的Galerkin积分方程方法

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We present a discontinuous Galerkin surface integral equation method, herein referred to as IEDG, for time harmonic electromagnetic wave scattering from non-penetrable targets. The proposed IEDG algorithm allows the implementation of the combined field integral equation (CFIE) using square-integrable, L~2, trial and test functions without any considerations of continuity requirements across element boundaries. Due to the local characteristics of L~2 basis functions, it is possible to employ non-conformal surface discretizations of the targets. Furthermore, it enables the possibility to mix different types of elements and employ different order of basis functions within the same discretization. Therefore, the proposed IEDG method is highly flexible to apply adaptation techniques. Numerical results are included to validate the accuracy and demonstrate the versatility of the proposed IEDG method.
机译:我们介绍了一种不连续的Galerkin表面整体式方法方法,这里被称为IEDG,用于从非渗透目标的时间谐波电磁波散射。所提出的IEDG算法允许使用Square-Instegrable,L〜2,试验和测试功能实现组合的字段积分方程(CFIe),而无需跨元素边界的任何连续性要求的考虑。由于L〜2基函数的局部特征,可以采用目标的非共形表面离散化。此外,它使得能够在相同的离散化内混合不同类型的元素并采用不同的基础函数顺序。因此,所提出的IEDG方法非常灵活地应用适应技术。包括数值结果以验证准确性并证明所提出的IEDG方法的多功能性。

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