Harmonic Feature Mode Decomposition and Its Application for Bearing Fault Diagnosis

被引:1
|
作者
Miao Y. [1 ]
Shi H. [1 ]
Li C. [1 ]
Wang N. [2 ]
机构
[1] School of Reliability and Systems Engineering, Beihang University, Beijing
[2] China Shipbuilding New Power Co., Ltd., Beijing
关键词
adaptive filtering; decomposition; fault diagnosis; harmonics-to-noise ratio; rolling bearing;
D O I
10.3901/JME.2023.21.234
中图分类号
学科分类号
摘要
Decomposition methods are the most effective means to handle the multi-component separation of mechanical signals. However, the existing decomposition methods do not take typical mechanical fault features as the decomposition target, and the extraction of decomposition modes is difficult to achieve adaptive filtering. Thus, the poor component separation and feature extraction effect of complex signals makes it insufficient to meet the diagnostic needs. In view of this, the harmonic feature mode decomposition (HFMD) is proposed. The signal periodic intensity evaluation index, harmonics-to-noise ratio (HNR) is selected as the decomposition target. The finite impulse response (FIR) filter coefficient updating mechanism is used to achieve adaptive filtering in the extraction of decomposition modes. Firstly, the filter bank is initialized with a tree-based band division method. On this basis, the optimal filter coefficients are solved with HNR as the decomposition target. Furthermore, the correlation coefficient is used to evaluate, compare and reduce the redundant modes. Finally, the extraction of periodic features in complex signals and the separation of harmonic components are realized by setting the number of modes as the convergence criterion. Simulation and experimental cases verify that the proposed HFMD can extract the bearing fault information more accurately and effectively than the traditional decomposition methods. © 2023 Editorial Office of Chinese Journal of Mechanical Engineering. All rights reserved.
引用
收藏
页码:234 / 244
页数:10
相关论文
共 14 条
  • [1] LIN Jing, Machinery informatics : A fundamental discipline to intelligent machinery, Journal of Mechanical Engineering, 57, 2, pp. 11-20, (2021)
  • [2] ZHANG Long, MAO Zhide, XIONG Guoliang, Et al., Adaptive fault diagnosis of rolling bearings based on crest factor of envelope spectrum[J], Mechanical Science and Technology for Aerospace Engineering, 38, 4, pp. 507-514, (2019)
  • [3] LIAN Jijian, Zhuo LIU, WANG Haijun, Et al., Adaptive variational mode decomposition method for signal processing based on mode characteristic[J], Mechanical Systems and Signal Processing, 107, pp. 53-77, (2018)
  • [4] CHEN Shiqian, PENG Zhike, ZHOU Peng, Review of signal decomposition theory and its applications in machine fault diagnosis[J], Journal of Mechanical Engineering, 56, 17, pp. 91-107, (2020)
  • [5] HUANG N E, SHEN Zheng, LONG S R,, Et al., The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis[J], Proceedings of the Royal Society of London. Series A:Mathematical,Physical and Engineering Sciences, 454, 1971, pp. 903-995, (1998)
  • [6] ZHENG Jinde, PAN Haiyang, CHENG Junsheng, Et al., Adaptive empirical fourier decomposition based mechanical fault diagnosis method[J], Journal of Mechanical Engineering, 56, 9, pp. 125-136, (2020)
  • [7] WU Zhaohua, HUANG N E., Ensemble empirical mode decomposition:A noise-assisted data analysis method[J], Advances in Adaptive Data Analysis, 1, 1, pp. 1-41, (2009)
  • [8] SMITH J S., The local mean decomposition and its application to EEG perception data[J], Journal of the Royal Society Interface, 2, 5, pp. 443-454, (2005)
  • [9] Yongbo LI, Minqiang XU, Xihui LIANG, Et al., Application of bandwidth EMD and adaptive multiscale morphology analysis for incipient fault diagnosis of rolling bearings[J], IEEE Transactions on Industrial Electronics, 64, 8, pp. 6506-6517, (2017)
  • [10] GILLES J., Empirical wavelet transform [J], IEEE Transactions on Signal Processing, 61, 16, pp. 3999-4010, (2013)