Singularity analysis using continuous wavelet transform for bearing fault diagnosis

被引:135
作者
Sun, Q
Tang, Y
机构
[1] Univ Calgary, Dept Mech & Mfg Engn, Calgary, AB T2N 1N4, Canada
[2] Univ Sci & Technol Beijing, Fac Mech Engn, Beijing 100083, Peoples R China
关键词
D O I
10.1006/mssp.2002.1474
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
In this paper. wavelet transform is applied to detect abrupt changes in the vibration signals obtained from operating bearings being monitored. In particular, singularity analysis across all scales of the continuous wavelet transform is performed to identify the location (in time) of defect-induced bursts in the vibration signals. Through modifying the intensity of the wavelet transform modulus maxima, defect-related vibration signature is highlighted and can be easily associated with the bearing defect characteristic frequencies for diagnosis. Due to the fact that vibration characteristics of faulty bearings are complex and defect-related vibration signature is normally buried in the wideband noise and high frequency structural resonance. simple signal processing cannot be used to detect bearing fault. We show, through experimental results, that the proposed method has the ability to discriminate noise from the signal significantly and is robust to bearing operating conditions, such as load and speed. and severity, of the bearing damage. These properties are desirable for automatic detection of machine faults. (C) 2002 Published by Elsevier Science Ltd.
引用
收藏
页码:1025 / 1041
页数:17
相关论文
共 25 条
[1]   UNIFIED APPROACH TO SHORT-TIME FOURIER-ANALYSIS AND SYNTHESIS [J].
ALLEN, JB ;
RABINER, LR .
PROCEEDINGS OF THE IEEE, 1977, 65 (11) :1558-1564
[2]   PROPERTIES OF THE MULTISCALE MAXIMA AND ZERO-CROSSINGS REPRESENTATIONS [J].
BERMAN, Z ;
BARAS, JS .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 1993, 41 (12) :3216-3231
[3]  
Braun S., 1986, Mechanical Signature Analysis: Theory and Applications
[4]  
Burrus C.S., 1998, introduction to Wavelets and Wavelet Transforms-A Primer
[5]  
Carmona R., 1995, WAVELETS STAT, P96
[6]   SIGNAL RECOVERY FROM WAVELET TRANSFORM MAXIMA [J].
CETIN, AE ;
ANSARI, R .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 1994, 42 (01) :194-196
[7]  
CHEN P, 2000, IASTED INT C APPL SI, P40
[8]   DISCRETE-TIME WAVELET EXTREMA REPRESENTATION - DESIGN AND CONSISTENT RECONSTRUCTION [J].
CVETKOVIC, Z ;
VETTERLI, M .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 1995, 43 (03) :681-693
[9]  
Darlow MS, 1974, 7477 US ARM AIR MOB
[10]  
DYER D, 1978, ASME, V100, P229