Analytic Synthesis of Frequency-Dependent Coupling Filter

Zhang Tao, Huang Yong
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Abstract

In this paper, a new filter synthesis technology with frequency-dependent coupling (FDC) has been presented by analytical synthesis method instead of exploiting optimization method. Firstly, according to the assigned frequency-independent coupling filter topology, the initial frequency-independent coupling matrix can be synthesized to realize the desired indicators. Then, the expected FDC filter topology should be chosen and the corresponding FDC matrix form can be determined. Finally, and importantly, the obtained FDC matrix for FDC filter topology can be suitably transformed by means of scaling and rotations of coupling and capacitance matrices for realizing the frequency-independent coupling matrix that the form should be consistent with the initial one. To maintain the identical indicators, the frequency-independent coupling matrix which is transformed from the FDC matrix should be equal to the initial synthesized frequency-independent coupling matrix. Hence, the elements in coupling and capacitance matrices can be solved and FDC matrix can be eventually obtained. Above all, the FDC filter synthesis approach has been illustrated with a fifth-order filter example, and the good agreements between the different filter responses have validated the validation of the proposed synthesis method.
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频率相关耦合滤波器的解析合成
本文提出了一种新的频率相关耦合(FDC)滤波器合成技术,该技术采用解析合成法,而不是利用优化方法。首先,根据指定的不依赖频率耦合滤波器拓扑,合成初始的不依赖频率耦合矩阵,以实现期望的指标。然后,选择期望的FDC滤波器拓扑,并确定相应的FDC矩阵形式。最后,重要的是,得到的FDC滤波器拓扑的FDC矩阵可以通过耦合和电容矩阵的缩放和旋转进行适当的变换,以实现与初始形式一致的频率无关的耦合矩阵。为保持指标一致,由FDC矩阵变换后的频率无关耦合矩阵应等于初始合成的频率无关耦合矩阵。这样就可以求解耦合矩阵和电容矩阵中的元件,最终得到FDC矩阵。最后,通过一个五阶滤波器实例说明了FDC滤波器合成方法,不同滤波器响应之间的良好一致性验证了所提合成方法的有效性。
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