Wavelet packet feature extraction for vibration monitoring

被引:417
作者
Yen, GG [1 ]
Lin, KC [1 ]
机构
[1] Oklahoma State Univ, Sch Elect & Comp Engn, Intelligent Syst & Control Lab, Stillwater, OK 74078 USA
关键词
condition monitoring; diagnosis; fault detection; wavelet transform;
D O I
10.1109/41.847906
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Condition monitoring of dynamic systems based on vibration signatures has generally relied upon Fourier-based analysis as a means of translating vibration signals in the time domain into the frequency domain. However, Fourier analysis provided a poor representation of signals well localized in time. In this case, it is difficult to detect and identify the signal pattern from the expansion coefficients because the information is diluted across the whole basis. The wavelet packet transform (WPT) is Introduced as an alternative means of extracting time-frequency information from vibration signature. The resulting WPT coefficients provide one with arbitrary time-frequency resolution of a signal. With the aid of statistical-based feature selection criteria, many of the feature components containing little discriminant information could be dis; carded, resulting in a feature subset having a reduced number of parameters,without compromising the classification performance. The extracted reduced dimensional feature vector is then used as input to a neural network classifier This significantly reduces the long training time that is often associated with the neural network classifier and improves its generalization capability.
引用
收藏
页码:650 / 667
页数:18
相关论文
共 26 条
[1]  
Akansu A.N., 1992, Multiresolution Signal Decomposition: Transforms, Subbands, and Wavelets
[2]  
Bao Liu B., 1997, J VIB CONTROL, V3, P5, DOI DOI 10.1177/107754639700300102
[3]  
CAMERON BG, 1993, RP907 WESTL HEL LTD
[4]   ENTROPY-BASED ALGORITHMS FOR BEST BASIS SELECTION [J].
COIFMAN, RR ;
WICKERHAUSER, MV .
IEEE TRANSACTIONS ON INFORMATION THEORY, 1992, 38 (02) :713-718
[5]   THE WAVELET TRANSFORM, TIME-FREQUENCY LOCALIZATION AND SIGNAL ANALYSIS [J].
DAUBECHIES, I .
IEEE TRANSACTIONS ON INFORMATION THEORY, 1990, 36 (05) :961-1005
[6]   ORTHONORMAL BASES OF COMPACTLY SUPPORTED WAVELETS [J].
DAUBECHIES, I .
COMMUNICATIONS ON PURE AND APPLIED MATHEMATICS, 1988, 41 (07) :909-996
[7]  
Devijver P., 1982, PATTERN RECOGN
[8]  
ESSAWAY MA, 1998, P 52 M SOC MACH FAIL, P293
[9]  
FERLEZ RJ, 1998, P 52 M SOC MACH FAIL, P451
[10]  
Fukunaga K., 1992, INTRO STAT PATTERN R, V2nd