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Fractional Order Butterworth Filter: Active and Passive Realizations

机译:分数阶巴特沃斯滤波器:主动和被动实现

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摘要

This paper presents a general procedure to obtain Butterworth filter specifications in the fractional-order domain where an infinite number of relationships could be obtained due to the extra independent fractional-order parameters which increase the filter degrees-of-freedom. The necessary and sufficient condition for achieving fractional-order Butterworth filter with a specific cutoff frequency is derived as a function of the orders in addition to the transfer function parameters. The effect of equal-orders on the filter bandwidth is discussed showing how the integer-order case is considered as a special case from the proposed procedure. Several passive and active filters are studied to validate the concept such as Kerwin–Huelsman–Newcomb and Sallen–Key filters through numerical and Advanced Design System (ADS) simulations. Moreover, these circuits are tested experimentally using discrete components to model the fractional order capacitor showing great matching with the numerical and circuit simulations.
机译:本文提出了一种在分数阶域中获得巴特沃斯滤波器规格的通用程序,由于额外独立的分数阶参数会增加滤波器的自由度,因此可以获得无限数量的关系。除传递函数参数外,还根据阶次推导了获得具有特定截止频率的分数阶巴特沃斯滤波器的必要和充分条件。讨论了等阶数对滤波器带宽的影响,显示了如何从所提出的过程中将整数阶数情况视为特殊情况。通过数值和高级设计系统(ADS)仿真,研究了几种无源和有源滤波器来验证这一概念,例如Kerwin–Huelsman–Newcomb和Sallen–Key滤波器。此外,使用分立元件对分数阶电容器进行建模,对这些电路进行了实验测试,显示出与数值和电路仿真的高度匹配。

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