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Proposal of Singularity-Circumvented Green's Functions for 2D Periodic Structures in Homogeneous Medium

机译:关于均质介质中二维周期结构的奇点绕开格林函数的建议

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In this paper, a novel method is presented for efficient calculation of the spatial-domain Green's functions of 2D electromagnetic problems. This method combines spectral and spatial domain calculation schemes and prevents the Green's functions from diverging at the singularities that complicate the process of the Method of Moment(MoM) application. For the validation of this proposed method, fields will be evaluated along the spatial distance including zero distance for 2D free-space and periodic homogeneous geometry. The numerical results show the validity of the proposed method and corresponding physics.
机译:在本文中,提出了一种新颖的方法来有效地计算二维电磁问题的空间域格林函数。这种方法结合了频谱和空间域计算方案,并防止格林函数在奇异点上发散,这些奇点使“矩量法”(MoM)应用程序的过程复杂化。为了验证该方法的有效性,将沿着空间距离(包括二维自由空间和周期性齐次几何的零距离)对场进行评估。数值结果表明了所提方法和相应物理方法的有效性。

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