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ANALYSIS OF FREQUENCY SELECTIVE SURFACES LOADED BY CHIRAL SUBSTRATES

机译:手性底物加载的频率选择表面的分析

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In this paper the analysis of a Frequency Selective Surface (FSS) loaded by a chiral substrate is presented. The numerical results are obtained with an in-house developed simulation code written with Mathematica ® 5.0. The approach followed works in the spectral domain, and the modal analysis is based upon Floquet theorem. The analysis returns an Electric Field Integral Equation (EFIE) which, solved through the Method of Moment (MoM), provides the unknown coefficients. Once these coefficients are calculated, knowing the current density it is possible to obtain the transmission and reflection coefficients per each desired frequency value. The spectral dyadic Green function has also been evaluated. In the literature is not present any method to obtain the Greens' spectral dyadic function, hereby a classical technique is presented. The method defines the electromagnetic field in all the four regions involved in the problem, and then imposes the appropriate boundary conditions to evaluate the constants and re-write the electromagnetic field, considering an impulsive current density, that will return the four dyad components. A numerical code has been developed in order to solve the electromagnetic problem for a chiral FSS and numerical results are presented and discussed.
机译:在本文中,对手性基质负载的频率选择性表面(FSS)进行了分析。数值结果是使用内部开发的用Mathematica®5.0编写的仿真代码获得的。遵循的方法在频谱域中起作用,并且模态分析基于Floquet定理。该分析返回电场积分方程(EFIE),该方程通过矩量法(MoM)求解,提供未知系数。一旦计算了这些系数,就知道了电流密度,就有可能获得每个所需频率值的透射系数和反射系数。光谱二进位格林函数也已进行了评估。在文献中没有提出任何获得格林斯谱二进函数的方法,据此提出了一种经典技术。该方法定义了问题所涉及的所有四个区域中的电磁场,然后施加适当的边界条件以评估常数并考虑脉冲电流密度重写电磁场,这将返回四个双分量。为了解决手性FSS的电磁问题,已经开发了数字代码,并且给出并讨论了数值结果。

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