Huiying YANG, Chuanhui WU, Liu HE, et al. Application of an Impact Feature Extracting Method Based on WATV in Fault Diagnosis of High-speed Train Bearing. [J]. Electric Drive for Locomotives (1):108-111,125(2020)
DOI:
Huiying YANG, Chuanhui WU, Liu HE, et al. Application of an Impact Feature Extracting Method Based on WATV in Fault Diagnosis of High-speed Train Bearing. [J]. Electric Drive for Locomotives (1):108-111,125(2020) DOI: 10.13890/j.issn.1000-128x.2020.01.113.
Application of an Impact Feature Extracting Method Based on WATV in Fault Diagnosis of High-speed Train Bearing
Extracting impact features from a fault vibration signal of high-speed train bearing is significant to some fault diagnoses. Based on the fact that wavelet-total variation (WATV) algorithm is capable of inducing sparsity, an effective impact feature extracting method with WATV was proposed. In this algorithm, the objective optimization function was constructed for the extraction of noisy impact features, which combined the fidelity measurement operator and penalty factor of impact features. The convex optimization theory could be used to solve the objective function, so as to enhance the signal sparsity in wavelet domain and time domain, and optimize the feature extraction results. The validity of WATV algorithm was verified by constructing a simulation signal, and the method was applied in the fault diagnosis of gearbox bearing of high-speed train. The results showed that the method could extract the impact feature of signal well, and the fault representation in spectrum was obvious, which could be effectively applied in the fault diagnosis of high-speed train bearing.
关键词
振动信号分析凸优化问题特征提取稀疏表示轴承故障诊断高速列车
Keywords
vibration signal analysisconvex optimization problemfeature extractionsparse representationbearingfault diagnosishigh-speed train
references
易彩. 高速列车轮对轴承状态表征与故障诊断方法研究[D]. 成都: 西南交通大学, 2015.
CHENG J S, YU D J, YANG Y. Application of an impulse response wavelet to fault diagnosis of rolling bearing[J]. Mechanical Systems and Signal Processing, 2007, 21(2): 920-929.
MALLAT S. A wavelet tour of signal processing: the sparse way[M]. New York: Academic Press, 2008: 292-305.
DING Y, SELESNICK I W. Artifact-free wavelet denoising: Non-convex sparse regularization, convex optimization[J]. IEEE Signal Processing Letters, 2015, 22(9): 1364-1368.
CHEN P Y, SELESNICK I W. Group-sparse signal denosing: Non-convex regularization, convex optimization[J]. IEEE Transactions on Signal Processing, 2014, 62(13): 3464-3478.
SELESNICK I W, BAYRAM I. Sparse signal estimation by maximally sparse convex optimization[J]. IEEE Transactions on Signal Processing, 2014, 62(5): 1078-1092.