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Rolling Bearing Fault Diagnosis Based on Wavelet Packet Decomposition and Multi-Scale Permutation Entropy

机译:基于小波包分解和多尺度置换熵的滚动轴承故障诊断

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This paper presents a rolling bearing fault diagnosis approach by integrating wavelet packet decomposition (WPD) with multi-scale permutation entropy (MPE). The approach uses MPE values of the sub-frequency band signals to identify faults appearing in rolling bearings. Specifically, vibration signals measured from a rolling bearing test system with different defect conditions are decomposed into a set of sub-frequency band signals by means of the WPD method. Then, each sub-frequency band signal is divided into a series of subsequences, and MPEs of all subsequences in corresponding sub-frequency band signal are calculated. After that, the average MPE value of all subsequences about each sub-frequency band is calculated, and is considered as the fault feature of the corresponding sub-frequency band. Subsequently, MPE values of all sub-frequency bands are considered as input feature vectors, and the hidden Markov model (HMM) is used to identify the fault pattern of the rolling bearing. Experimental study on a data set from the Case Western Reserve University bearing data center has shown that the presented approach can accurately identify faults in rolling bearings.
机译:本文提出了一种结合小波包分解(WPD)和多尺度置换熵(MPE)的滚动轴承故障诊断方法。该方法使用子频带信号的MPE值来识别滚动轴承中出现的故障。具体地,利用WPD方法将从具有不同缺陷状况的滚动轴承测试系统测量的振动信号分解为一组子频带信号。然后,将每个子频带信号划分为一系列子序列,并计算对应子频带信号中所有子序列的MPE。此后,计算每个子频带的所有子序列的平均MPE值,并将其视为相应子频带的故障特征。随后,将所有子频带的MPE值视为输入特征向量,并使用隐马尔可夫模型(HMM)来识别滚动轴承的故障模式。对凯斯西储大学轴承数据中心的数据集进行的实验研究表明,该方法可以准确地识别滚动轴承中的故障。

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