Fault diagnosis of rolling bearings based on graph spectrum amplitude entropy of visibility graph

被引:0
作者
Chen M. [1 ]
Yu D. [1 ]
Gao Y. [1 ]
机构
[1] State Key Laboratory of Advanced Design and Manufacture for Vehicle Body, Hunan University, Changsha
来源
Zhendong yu Chongji/Journal of Vibration and Shock | 2021年 / 40卷 / 04期
关键词
Fault diagnosis; Graph Fourier transform(GFT); Graph spectrum amplitude entropy(GSAE); Rolling bearing; Visibility graph;
D O I
10.13465/j.cnki.jvs.2021.04.004
中图分类号
学科分类号
摘要
In order to extract the non-stationary and non-linear fault features of rolling bearing vibration signals more accurately and effectively, complex network and graph signal processing (GSP) techniques were introduced into the field of mechanical fault diagnosis, and a method of rolling bearing fault diagnosis based on the graph spectrum amplitude entropy of visibility graph(GSAEVG) was proposed. Firstly, the vibration signal of rolling bearing was transformed into visibility graph signal; then, the visibility graph signal was transformed from vertex domain to graph spectrum domain by graph Fourier transform (GFT), and graph spectrum amplitude entropy (GSAE) was calculated as the fault characteristic parameter; finally, Mahalanobis distance (MD) discriminant function was used as a classifier to recognize different types of faults. From the analysis results of actual rolling bearing vibration signals, it can be seen that the fault diagnosis method based on the graph spectrum amplitude entropy of visibility graph can be used to identify rolling bearing faults accurately and effectively. © 2021, Editorial Office of Journal of Vibration and Shock. All right reserved.
引用
收藏
页码:23 / 29
页数:6
相关论文
共 24 条
[1]  
JIANG Q S, JIA M P, HU J Z, Et al., Machinery fault diagnosis using supervised manifold learning, Mechanical Systems and Signal Processing, 23, 7, pp. 2301-2311, (2009)
[2]  
JARDINE A K S, LIN D, BANJEVIC D., A review on macinery diagnostics and prognostics implementing condition-based maintenance, Mechanical Systems and Signal Processing, 20, 7, pp. 1483-1510, (2006)
[3]  
DONG H B, QI K Y, CHEN X F, Et al., Sifting process of EMD and its application in rolling element bearing fault diagnosis, Journal of Mechanical Science and Technology, 23, 8, pp. 2000-2007, (2009)
[4]  
(2010)
[5]  
SANDRYHAILA A, MOURA J M F., Discrete signal processing on graphs, IEEE Transactions on Signal Processing, 61, 7, pp. 1644-1656, (2013)
[6]  
HAMMOND D K, VANDERGHEYNST P, GRIBONVAL R., Wavelets on graphs via spectral graph theory, Applied and Computational Harmonic Analysis, 30, 2, pp. 129-150, (2011)
[7]  
SHUMAN D I, RICAUD B, VANDERGHEYNST P., Vertex-frequency analysis on graphs, Applied and Computational Harmonic Analysis, 40, 2, pp. 260-291, (2016)
[8]  
TREMBLAY N, BORGNAT P, FLANDRIN P., Graph empirical mode decomposition, Signal Processing Conference, (2014)
[9]  
ZHANG B, WANG J, FANG W., Volatility behavior of visibility graph EMD financial time series from Ising interacting system, Physica A: Statistical Mechanics and its Applications, 432, pp. 301-314, (2015)
[10]  
SANDRYHAILA A, MOURA J M F., Big data analysis with signal processing on graphs: representation and processing of massive data sets with irregular structure, IEEE Signal Processing Magazine, 31, 5, pp. 80-90, (2014)