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Green's Functions in Lossy Layered Media: Integration Along the Imaginary Axis and Asymptotic Behavior

机译:格林在有损分层介质中的功能:沿假想轴的积分和渐近行为

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This paper presents an efficient technique for evaluating Green's functions associated to layered media, when formulated as Sommerfeld integrals in the space domain. The key step in the formulation is that Sommerfeld integrals are computed choosing a suitable integration path which is closed through the imaginary axis of the complex spectral plane. It is shown that with this original choice of the integration contour, the numerical effort usually involved in the evaluation of Sommerfeld integrals can be greatly reduced, specially when large source-observer distances are involved. One asset of this technique is that it can be easily incorporated into integral equation based CAD packages for the efficient analysis of complex printed microwave circuit and antennas. In addition, the theoretical developments needed to set up the numerical algorithm throw a new light on the asymptotic behavior of the layered media Green's functions for large source-observer distances.
机译:当在空间域中被公式化为Sommerfeld积分时,本文提出了一种有效的技术,用于评估与分层介质相关的格林函数。公式中的关键步骤是选择合适的积分路径来计算Sommerfeld积分,该路径通过复谱平面的虚轴闭合。结果表明,采用这种最初选择的积分轮廓,可以大大减少通常在Sommerfeld积分评估中涉及的数值工作,特别是当涉及到较大的源到观测者距离时。该技术的一项优势是可以轻松地将其集成到基于积分方程的CAD软件包中,以有效分析复杂的印刷微波电路和天线。此外,建立数值算法所需的理论发展为层状介质格林函数在较大的源-观察者距离下的渐近行为提供了新的思路。

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