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Power law filters: A new class of fractional-order filters without a fractional-order Laplacian operator
AEU - International Journal of Electronics and Communications ( IF 3.2 ) Pub Date : 2020-11-09 , DOI: 10.1016/j.aeue.2020.153537
Stavroula Kapoulea , Costas Psychalinos , Ahmed S. Elwakil

A new category of fractional-order filters, realized without employing a fractional-order Laplacian operator, is introduced in this work. This can be achieved through the utilization of an efficient curve fitting method which approximates the frequency-domain behavior of the filter and transposes the fractional-order transfer function into the integer-order domain. Thus, the procedure results in a rational integer-order transfer function and its implementation is possible using conventional integer-order filtering techniques. Therefore, there is no need for fractional-order elements to realize this class of filters. Design examples of this new kind of filters are presented with the derived simulation and experimental results confirming their efficient performance.



中文翻译:

幂律滤波器:不含分数阶Laplacian运算符的新型分数阶滤波器

在这项工作中,引入了一种新的分数阶滤波器,无需使用分数阶拉普拉斯算子即可实现。这可以通过利用有效的曲线拟合方法来实现,该方法可以近似滤波器的频域行为,并将分数阶传递函数转置为整数阶域。因此,该过程导致有理数的整数阶传递函数,并且使用常规的整数阶滤波技术可以实现该过程。因此,不需要分数阶元素来实现此类滤波器。给出了这种新型滤波器的设计实例,并给出了推导的仿真和实验结果,证实了其有效的性能。

更新日期:2020-11-12
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