A fault information-guided variational mode decomposition (FIVMD) method for rolling element bearings diagnosis

被引:209
作者
Ni, Qing [1 ]
Ji, J. C. [1 ]
Feng, Ke [1 ]
Halkon, Benjamin [1 ]
机构
[1] Univ Technol Sydney, Sch Mech & Mechatron Engn, Ultimo, NSW 2007, Australia
关键词
Variational mode decomposition; Rolling element bearings; Mode number; Bandwidth control parameter; Repetitive transients; Statistical models; HILBERT SPECTRUM; VMD; ALGORITHM; STRATEGY; BAND;
D O I
10.1016/j.ymssp.2021.108216
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
Being an effective methodology to adaptatively decompose a multi-component signal into a series of amplitude-modulated-frequency-modulated (AMFM) sub-signals with limited bandwidth, the variational mode decomposition (VMD) has received increasing attention in the diagnosis of rolling element bearings. In implementing VMD, an optimal determination of decomposition parameters, including the mode number and bandwidth control parameter, is the pivotal starting point. However, in practical engineering, heavy background noise, abnormal impulses and vibration interferences from other internal components, often bring great challenges in selecting mode number and bandwidth control parameter. These issues may lead to the performance degradation of VMD for bearing fault diagnosis. Therefore, a fault information-guided VMD (FIVMD) method is proposed in this paper for extracting the weak bearing repetitive transient. To minimize the effects of background noise and/or interferences from other components, two nested statistical models based on the fault cyclic information, incorporated with the statistical threshold at a specific significance level, are used to approximately determine the mode number. Then the ratio of fault characteristic amplitude (RFCA) is defined and utilized to identify the optimal bandwidth control parameter, through which the maximum fault information is extracted. Finally, comparisons with the original VMD, empirical mode decomposition (EMD) and local mean decomposition (LMD) are conducted using both simulation and experimental datasets. Successful fault diagnosis of rolling element bearings under complicated operating conditions, including early bearing fault signals in run-to-failure test datasets, signals with impulsive noise and planet bearing signals, demonstrates that the proposed FIVMD is a superior approach in extracting weak bearing repetitive transients.
引用
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页数:22
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共 45 条
[1]   Synchrosqueezed wavelet transform-fractality model for locating, detecting, and quantifying damage in smart highrise building structures [J].
Amezquita-Sanchez, Juan P. ;
Adeli, Hojjat .
SMART MATERIALS AND STRUCTURES, 2015, 24 (06)
[2]  
[Anonymous], MATH WORKS VARIATION
[3]   A statistical methodology for the design of condition indicators [J].
Antoni, Jerome ;
Borghesani, Pietro .
MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2019, 114 :290-327
[4]   The relationship between kurtosis- and envelope-based indexes for the diagnostic of rolling element bearings [J].
Borghesani, P. ;
Pennacchi, P. ;
Chatterton, S. .
MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2014, 43 (1-2) :25-43
[5]   Wheel-bearing fault diagnosis of trains using empirical wavelet transform [J].
Cao, Hongrui ;
Fan, Fei ;
Zhou, Kai ;
He, Zhengjia .
MEASUREMENT, 2016, 82 :439-449
[6]   Generator bearing fault diagnosis for wind turbine via empirical wavelet transform using measured vibration signals [J].
Chen, Jinglong ;
Pan, Jun ;
Li, Zipeng ;
Zi, Yanyang ;
Chen, Xuefeng .
RENEWABLE ENERGY, 2016, 89 :80-92
[7]   A rotating machinery fault diagnosis method based on local mean decomposition [J].
Cheng, Junsheng ;
Yang, Yi ;
Yang, Yu .
DIGITAL SIGNAL PROCESSING, 2012, 22 (02) :356-366
[8]   Synchrosqueezed wavelet transforms: An empirical mode decomposition-like tool [J].
Daubechies, Ingrid ;
Lu, Jianfeng ;
Wu, Hau-Tieng .
APPLIED AND COMPUTATIONAL HARMONIC ANALYSIS, 2011, 30 (02) :243-261
[9]   Fine-tuned variational mode decomposition for fault diagnosis of rotary machinery [J].
Dibaj, Ali ;
Ettefagh, Mir Mohammad ;
Hassannejad, Reza ;
Ehghaghi, Mir Biuok .
STRUCTURAL HEALTH MONITORING-AN INTERNATIONAL JOURNAL, 2020, 19 (05) :1453-1470
[10]   Variational Mode Decomposition [J].
Dragomiretskiy, Konstantin ;
Zosso, Dominique .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2014, 62 (03) :531-544