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Fractional-Order Smoothed Pseudo Wigner-Ville Distribution and its Applications in Machinery Fault Diagnosis

机译:分数顺序平滑伪Wigner-Ville分配及其在机械故障诊断中的应用

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Lower time-frequency resolution is caused by Smoothed pseudo Wigner-Ville distribution (SPWVD) in suppressing cross-terms interference, which limits its application in the processing of the non-stationary vibration signals. This paper proposes a novel fractional-order smoothed pseudo Wigner-Ville distribution (FrSPWVD) to solve the above problem. The details about step of the calculation are as follows: the appropriate fractional order of original signals are determined firstly; then fractional order Fourier transform transforms the original signals in the most appropriate fractional domain, and transformed signals are analyzed by SPWVD; lastly, parameters of original signals are accurately extracted according to the corresponding appropriate fractional order and fractional frequency of signals. By analyzing the signals in the most appropriate fractional domain, the proposed time-frequency distribution can obtain the time-frequency representation with much higher resolution compared to the classical SPWVD. Simulation results and fault diagnosis cases show the efficiency of the proposed method.
机译:较低的时频分辨率是由平滑的伪Wigner-Ville分布(SPWVD)抑制交叉术语干扰引起的,这限制了其在非静止振动信号的处理中的应用。本文提出了一种新颖的分数顺序平滑伪Wigner-Ville分布(FRSPWVD)来解决上述问题。关于计算步骤的细节如下:首先确定原始信号的适当分数顺序;然后,分数顺序傅里叶变换将原始信号转换为最合适的分数域,通过SPWVD分析变换信号;最后,根据相应的适当的分数顺序和信号分数频率精确提取原始信号的参数。通过在最合适的分数域中分析信号,所提出的时频分布可以获得与经典SPWVD相比具有更高分辨率的时频表示。仿真结果和故障诊断情况表明提出的方法效率。

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