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Design of a fractional zero-phase filter based on liouville-weyl integral

机译:基于liouville-weyl积分的分数相滤波器

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In viewpoint of noncausal and non-integeral dimensional signal processing, a novel and computationally efficient, fractional zero-phase FIR filter is proposed by a definition of Liouville-Weyl fractional integrator. Based on two commonly used Liouville and Weyl fractional integral definitions, we present Liouville fractional linear phase delay filter and Weyl fractional linear phase lead filter. Thanks to the reverse phase characteristics of Weyl fractional filter, an overall zero-phase effect can be achieved by paralleling a Liouville fractional filter with a Weyl fractional filter. Due to the inherent characteristics of fractional integrals, the designed filter is good at removing additive noise as well as preserving signal detail information. Numerical examples are demonstrated to illustrate the performance of the proposed design method and show that our method has larger design flexibility than the conventional integer integral-based methods.
机译:鉴于非因果和非整数维信号处理,根据Liouville-Weyl分数积分器的定义,提出了一种新颖且计算效率高的分数零相FIR滤波器。基于两个常用的Liouville和Weyl分数积分定义,我们提出了Liouville分数线性相位延迟滤波器和Weyl分数线性相位超前滤波器。由于Weyl分数滤波器的反相特性,可以通过将Liouville分数滤波器与Weyl分数滤波器并联来实现总体零相位效果。由于分数积分的固有特性,设计的滤波器擅长消除加性噪声以及保留信号细节信息。数值算例说明了所提出的设计方法的性能,并表明我们的方法比常规的基于整数积分的方法具有更大的设计灵活性。

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