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Coupling Matrix-Based Design of Waveguide Filter Amplifiers

机译:基于耦合矩阵的波导滤波器放大器设计

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This paper extends the conventional coupling matrix theory for passive filters to the design of “filter-amplifiers,” which have both filtering and amplification functionality. For this approach, extra elements are added to the standard coupling matrix to represent the transistor. Based on the specification of the filter and small-signal parameters of the transistor, the active$N + 3$coupling matrix for the “filter-amplifier” can be synthesized. Adopting the active coupling matrix, the last resonator of the filter (adjacent to the transistor) and the coupling between them are modified mathematically to provide a Chebyshev response with amplification. Although the transistor has a complex impedance, it can be matched to the filter input by the choice of the coupling structure and the resonator frequency. This is particularly useful as the filter resonators can be of a different construction (e.g., waveguide) to the amplifier (e.g., microstrip). Here, an X-band filter-amplifier is implemented as an example, but the technique is general.
机译:本文将无源滤波器的传统耦合矩阵理论扩展到具有滤波和放大功能的“滤波器放大器”设计。对于这种方法,将额外的元素添加到标准耦合矩阵中以表示晶体管。根据滤波器的规格和晶体管的小信号参数,有源 n $ N + 3 $ n耦合可以合成“滤波器放大器”的矩阵。采用有源耦合矩阵,可以对滤波器的最后一个谐振器(与晶体管相邻)及其之间的耦合进行数学修改,以提供放大的切比雪夫响应。尽管晶体管具有复杂的阻抗,但可以通过选择耦合结构和谐振器频率使其与滤波器输入匹配。这是特别有用的,因为滤波器谐振器可以具有与放大器(例如,微带)不同的结构(例如,波导)。在此,以X波段滤波器放大器为例,但是该技术是通用的。

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