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2D generalized transmission-line equations for a microstrip cross

机译:微带交叉的二维广义传输线方程

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In this paper, a rigorous analysis for a microstrip cross is presented by using 2D generalized transmission-line equations. The 2D generalized transmission-line equation is developed from the 1D generalized transmission-line equation in [1], which was derived from circuit theory, while the equation coefficients are determined from full-wave numerical solutions. Although 1D generalized transmission-line equation can well model many microstrip structures, such as discontinuities and low-pass filters, it is confined to be used for those structures which can be regarded as 1D finite-length nonuniform transmission-line. For a microstrip cross, the novel 2D generalized transmission-line equation whose coefficients are determined by dynamic numerical methods can have broadband frequency characteristics. For the investigated microstrip cross, the S parameters for a frequency band from 4 GHz to 24 GHz can be calculated by using only one group of the 2D generalized equation at frequency of 14 GHz.
机译:在本文中,通过使用二维广义传输线方程,对微带交叉进行了严格的分析。 2D广义传输线方程是从[1]中的1D广义传输线方程发展而来的,该方程是从电路理论推导而来的,而方程系数则由全波数值解确定。尽管一维广义传输线方程可以很好地建模许多微带结构,例如不连续性和低通滤波器,但它仅限于可被视为一维有限长度不均匀传输线的那些结构。对于微带交叉,其系数由动态数值方法确定的新颖的二维广义传输线方程可以具有宽带频率特性。对于所研究的微带交叉,可以仅使用一组14D频率的2D广义方程来计算4 GHz至24 GHz频带的S参数。

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