Data Decomposition Techniques with Multi-Scale Permutation Entropy Calculations for Bearing Fault Diagnosis

被引:29
|
作者
Yasir, Muhammad Naveed [1 ]
Koh, Bong-Hwan [1 ]
机构
[1] Dongguk Univ Seoul, Dept Mech Robot & Energy Engn, 30 Pildong Ro 1 Gil, Seoul 04620, South Korea
基金
新加坡国家研究基金会;
关键词
rolling element bearing (REB); fault detection and diagnosis (FDD); local mean decomposition (LMD); multi-scale entropy (MSE); sample entropy; permutation entropy (PE); multi-scale permutation entropy (MPE); EMPIRICAL MODE DECOMPOSITION; PHYSIOLOGICAL TIME-SERIES; LOCAL MEAN DECOMPOSITION; APPROXIMATE ENTROPY; BIOLOGICAL SIGNALS; WAVELET;
D O I
10.3390/s18041278
中图分类号
O65 [分析化学];
学科分类号
070302 ; 081704 ;
摘要
This paper presents the local mean decomposition (LMD) integrated with multi-scale permutation entropy (MPE), also known as LMD-MPE, to investigate the rolling element bearing (REB) fault diagnosis from measured vibration signals. First, the LMD decomposed the vibration data or acceleration measurement into separate product functions that are composed of both amplitude and frequency modulation. MPE then calculated the statistical permutation entropy from the product functions to extract the nonlinear features to assess and classify the condition of the healthy and damaged REB system. The comparative experimental results of the conventional LMD-based multi-scale entropy and MPE were presented to verify the authenticity of the proposed technique. The study found that LMD-MPE's integrated approach provides reliable, damage-sensitive features when analyzing the bearing condition. The results of REB experimental datasets show that the proposed approach yields more vigorous outcomes than existing methods.
引用
收藏
页数:17
相关论文
共 50 条
  • [1] Graph Multi-Scale Permutation Entropy for Bearing Fault Diagnosis
    Fan, Qingwen
    Liu, Yuqi
    Yang, Jingyuan
    Zhang, Dingcheng
    [J]. SENSORS, 2024, 24 (01)
  • [2] Rolling Bearing Fault Diagnosis Based on Wavelet Packet Decomposition and Multi-Scale Permutation Entropy
    Zhao, Li-Ye
    Wang, Lei
    Yan, Ru-Qiang
    [J]. ENTROPY, 2015, 17 (09): : 6447 - 6461
  • [3] Morphology Similarity Distance for Bearing Fault Diagnosis Based on Multi-Scale Permutation Entropy
    Jinbao Zhang
    Yongqiang Zhao
    Lingxian Kong
    Ming Liu
    [J]. Journal of Harbin Institute of Technology(New series), 2020, 27 (01) : 1 - 9
  • [4] Bearing fault diagnosis based on multi-scale mean permutation entropy and parametric optimization SVM
    Wang, Gongxian
    Zhang, Miao
    Hu, Zhihui
    Xiang, Lei
    Zhao, Bokun
    [J]. Zhendong yu Chongji/Journal of Vibration and Shock, 2022, 41 (01): : 221 - 228
  • [5] Method Integrate EWT Multi-scale Permutation Entropy with GG Clustering for Bearing Fault Diagnosis
    Zhao, Rongzhen
    Li, Jipu
    Deng, Linfeng
    [J]. Zhendong Ceshi Yu Zhenduan/Journal of Vibration, Measurement and Diagnosis, 2019, 39 (02): : 416 - 423
  • [6] Bearing fault diagnosis based on multi-scale permutation entropy and adaptive neuro fuzzy classifier
    Tiwari, Rohit
    Gupta, Vijay K.
    Kankar, P. K.
    [J]. JOURNAL OF VIBRATION AND CONTROL, 2015, 21 (03) : 461 - 467
  • [7] Composite multi-scale phase reverse permutation entropy and its application to fault diagnosis of rolling bearing
    Zheng, Jinde
    Chen, Yan
    Pan, Haiyang
    Tong, Jinyu
    [J]. NONLINEAR DYNAMICS, 2023, 111 (01) : 459 - 479
  • [8] Composite multi-scale phase reverse permutation entropy and its application to fault diagnosis of rolling bearing
    Jinde Zheng
    Yan Chen
    Haiyang Pan
    Jinyu Tong
    [J]. Nonlinear Dynamics, 2023, 111 : 459 - 479
  • [9] Composite Multivariate Multi-Scale Permutation Entropy and Laplacian Score Based Fault Diagnosis of Rolling Bearing
    Ying, Wanming
    Tong, Jinyu
    Dong, Zhilin
    Pan, Haiyang
    Liu, Qingyun
    Zheng, Jinde
    [J]. ENTROPY, 2022, 24 (02)
  • [10] Multi-Scale Permutation Entropy Based on Improved LMD and HMM for Rolling Bearing Diagnosis
    Gao, Yangde
    Villecco, Francesco
    Li, Ming
    Song, Wanqing
    [J]. ENTROPY, 2017, 19 (04):