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首页> 外文期刊>IEEE Transactions on Microwave Theory and Techniques >Group Velocity and Backward-Wave Modes in Closed Anisotropic Waveguides
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Group Velocity and Backward-Wave Modes in Closed Anisotropic Waveguides

机译:闭合各向异性波导中的群速度和后向波模式

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摘要

In this paper, the conditions of the existence of backward-wave modes in closed, lossless waveguides filled with inhomogeneous and anisotropic medium that has coupling between transverse and longitudinal field components are presented. In these waveguides, Maxwell’s equations are transformed into an infinite linear algebraic equation system by application of the Galerkin version of moment method. Propagation constants of the problem are found as the eigenvalues of the coefficient matrix of this infinite linear algebraic equation system. In this paper, the derivative of the eigenvalue is obtained analytically using the result expressions of moment method and group velocity is determined. It is utilized to reveal necessary and sufficient conditions for the existence of backward-wave mode. These conditions are adequate to determine whether this waveguide supports the backward-wave mode in a frequency range of interest.
机译:本文提出了在充满横向和纵向场分量耦合的非均匀各向异性介质的封闭,无损波导中存在反向波模的条件。在这些波导中,通过使用Galerkin版本的矩量法,将麦克斯韦方程组转换为无限线性代数方程组。发现该问题的传播常数作为此无限线性代数方程组系数矩阵的特征值。本文利用矩量法的结果表达式解析地获得了特征值的导数,并确定了群速度。它被用来揭示反向波模式存在的必要条件和充分条件。这些条件足以确定该波导是否在感兴趣的频率范围内支持反向波模式。

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