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Analytical Coupling Matrix Synthesis for Lossy Filters with Arbitrary Transmission Zeros

机译:任意传输零点的有损滤波器的解析耦合矩阵合成

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An analytical approach for the synthesis of narrow-band lossy filters with arbitrary transmission zeros is proposed in this paper. The scattering parameters are deduced from filtering polynomials once the transmission zeros are assigned. The formulas defining the transformation from scattering matrix to admittance matrix can be used by reconstructing the non-paraconjugate transmission zeros as paraconjugate. A canonical transversal or coupling matrix is then identified using partial fraction expansion of the normalized admittance functions. An increased order of the final network (with respect to the order of the characteristic polynomials) is required for obtaining this result, provided there are non-paraconjugate transmission zeros. Because of its versatility, the proposed approach can also be employed for lossless networks that have a transfer function with symmetrical transmission zeros. Two typical examples are presented to validate the proposed technique.
机译:提出了一种合成任意传输零的窄带有损滤波器的分析方法。一旦分配了透射零,就从滤波多项式推导散射参数。通过将非对共轭透射零重建为对共轭,可以使用定义从散射矩阵到导纳矩阵的转换的公式。然后,使用归一化导纳函数的部分分数展开来确定标准横向或耦合矩阵。假设存在非对共轭传输零,则需要增加最终网络的阶数(相对于特征多项式的阶数)。由于其多功能性,所提出的方法也可以用于具有传输对称性为零的传输函数的无损网络。给出两个典型的例子来验证所提出的技术。

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