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Study of the dispersion characteristics of planar chiral lines

机译:平面手性线的分散特性研究

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This paper analyzes the dispersion characteristics of the fundamental modes of some basic chiral planar transmission lines: microstrip, slot-line, coplanar waveguide (CPW), and a coupled microstrip line, including the possible frequency dependence of the chiral parameters. The dispersion characteristics are computed after finding the zeros of the determinantal equation resulting from the application of the Galerkin method in the spectral domain. Because of the biisotropic nature of the substrate, a 4/spl times/4 matrix differential equation has been solved to obtain the spectral dyadic Green's function (SDGF). This function is explicitly obtained in terms of a closed-form 4/spl times/4 transition matrix that relates the transverse electromagnetic fields at the upper and lower interface of the chiral substrate. This fact is key to developing fast computer codes since it avoids numerical matrix exponentiations. The numerical results have shown that the chiral nature of the substrate basically adds an additional parameter to control the propagation characteristics of the analyzed lines and, in general, makes the lines more dispersive, showing even resonant-like behavior.
机译:本文分析了一些基本手性平面传输线(微带,缝隙线,共面波导(CPW)和耦合的微带线)的基本模式的色散特性,包括手性参数可能的频率依赖性。在找到由在光谱域中应用Galerkin方法得出的行列式方程的零点之后,计算色散特性。由于基片具有双向同性的性质,已解决了一个4 / spl乘以/ 4的矩阵微分方程,从而获得了光谱的格林函数(SDGF)。根据封闭形式的4 / spl times / 4过渡矩阵明确获得此功能,该矩阵与手性底物上,下界面的横向电磁场相关。这是开发快速计算机代码的关键,因为它避免了数值矩阵的幂运算。数值结果表明,底物的手性本质上基本上增加了一个附加参数来控制分析线的传播特性,并且通常使线更加分散,甚至显示出类似共振的行为。

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