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Efficient computation of the 2-D Green's function for 1-D periodic line sources in planar multilayered media

机译:平面多层介质中一维周期线源的二维格林函数的高效计算

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摘要

Periodic Green's function (PGF) of an infinite 1-D periodic array of line sources in planar multilayered media is calculated by the use of the of the 3-level discrete complex image method (DCIM) together with the surface wave pole (SWP) extraction. The Ewald's method is then applied to accelerate the evaluation of the PGF. The recipe to choose the Ewald's splitting parameter is also given. It is shown that the Ewald's transformation needs a few terms to approximate the PGF with high accuracy. The SWP contributions, which are extracted before the DCIM application, are added to this approximation. The spatial domain surface wave pole contributions are observed to be highly oscillatory and converge to zero. The numerical results are provided to demonstrate the efficiency and the accuracy of the procedure followed.
机译:平面多层介质中线源的无限一维周期性阵列的周期格林函数(PGF)是通过使用3级离散复数图像方法(DCIM)与表面波极(SWP)提取一起计算的。然后应用Ewald方法来加速对PGF的评估。还给出了选择Ewald分裂参数的方法。结果表明,Ewald变换需要几项才能高精度地逼近PGF。在DCIM应用程序之前提取的SWP贡献已添加到此近似值中。观察到空间域表面波极贡献高度振荡,并收敛到零。提供了数值结果以证明所遵循程序的效率和准确性。

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