Adaptive Reinforced Empirical Morlet Wavelet Transform and Its Application in Fault Diagnosis of Rotating Machinery

被引:19
作者
Xin, Yu [1 ]
Li, Shunming [1 ]
Zhang, Zongzhen [1 ]
机构
[1] Nanjing Univ Aeronaut & Astronaut, Coll Energy & Power Engn, Nanjing 210016, Jiangsu, Peoples R China
来源
IEEE ACCESS | 2019年 / 7卷
基金
中国国家自然科学基金;
关键词
Empirical wavelet transform; Morlet wavelet; spectral kurtosis; scale space representation; envelope spectrum; Pearson correlation coefficient; MODE DECOMPOSITION; SPECTRAL KURTOSIS; FEATURE-EXTRACTION; GEAR; SIGNAL;
D O I
10.1109/ACCESS.2019.2917042
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Identifying impact fault features from fault vibration signal is significantly meaningful for the fault diagnosis and condition monitoring of rotating machinery. Given defects and the working conditions, impact features are covered by background noise. A new method named empirical wavelet transform (EWT) has been receiving attention from the researchers and engineers. However, detecting boundaries by using the local maxima method from Fourier spectra and capturing the impact features through Meyer wavelet are the two crucial drawbacks of EWT. The former might be invalidated by the influence of non-stationary and noise frequency, and the latter is inappropriate for impact signal features. Therefore, reinforced empirical Morlet wavelet transform (REMWT) is proposed to overcome these shortcomings and efficiently diagnose fault features. In this method, the frequency spectrum boundaries are adaptively detected from the inner product of spectral kurtosis and Gaussian function via scale space representation, which can enhance the frequency character of impact features in vibration signals. Then, the constructed empirical Morlet wavelet serves as the adaptive filter bank for decomposing the signal into several empirical modes on the basis of spectrum boundaries. The meaningful component is selected via the maximum Pearson correlation coefficient method, and the envelope spectrum is used to accurately extract the fault features. The proposed method is then used to diagnose the fault features from the collected vibration signals. The results show its effectiveness and outstanding performance.
引用
收藏
页码:65150 / 65162
页数:13
相关论文
共 28 条
[1]   A new music-empirical wavelet transform methodology for time-frequency analysis of noisy nonlinear and non-stationary signals [J].
Amezquita-Sanchez, Juan P. ;
Adeli, Hojjat .
DIGITAL SIGNAL PROCESSING, 2015, 45 :55-68
[2]   Performance comparison of Variational Mode Decomposition over Empirical Wavelet Transform for the classification of power quality disturbances using Support Vector Machine [J].
Aneesh, C. ;
Kumar, Sachin ;
Hisham, P. M. ;
Soman, K. P. .
PROCEEDINGS OF THE INTERNATIONAL CONFERENCE ON INFORMATION AND COMMUNICATION TECHNOLOGIES, ICICT 2014, 2015, 46 :372-380
[3]   The spectral kurtosis: application to the vibratory surveillance and diagnostics of rotating machines [J].
Antoni, J ;
Randall, RB .
MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2006, 20 (02) :308-331
[4]   Novel indices for broken rotor bars fault diagnosis in induction motors using wavelet transform [J].
Ebrahimi, Bashir Mandi ;
Fair, Jawad ;
Lotfi-Fard, S. ;
Pillay, P. .
MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2012, 30 :131-145
[5]   A parameterless scale-space approach to find meaningful modes in histograms - Application to image and spectrum segmentation [J].
Gilles, Jerome ;
Heal, Kathryn .
INTERNATIONAL JOURNAL OF WAVELETS MULTIRESOLUTION AND INFORMATION PROCESSING, 2014, 12 (06)
[6]   Empirical Wavelet Transform [J].
Gilles, Jerome .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2013, 61 (16) :3999-4010
[7]   CYCLE-OCTAVE AND RELATED TRANSFORMS IN SEISMIC SIGNAL ANALYSIS [J].
GOUPILLAUD, P ;
GROSSMANN, A ;
MORLET, J .
GEOEXPLORATION, 1984, 23 (01) :85-102
[8]   Detecting impact signal in mechanical fault diagnosis under chaotic and Gaussian background noise [J].
Hu, Jinfeng ;
Duan, Jie ;
Chen, Zhuo ;
Li, Huiyong ;
Xie, Julan ;
Chen, Hanwen .
MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2018, 99 :702-710
[9]   The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis [J].
Huang, NE ;
Shen, Z ;
Long, SR ;
Wu, MLC ;
Shih, HH ;
Zheng, QN ;
Yen, NC ;
Tung, CC ;
Liu, HH .
PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 1998, 454 (1971) :903-995
[10]   ON MULTIPLE PATTERN EXTRACTION USING SINGULAR-VALUE DECOMPOSITION [J].
KANJILAL, PP ;
PALIT, S .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 1995, 43 (06) :1536-1540