GMC sparse enhancement diagnostic method based on the tunable Q-factor wavelet transform for detecting faults in rotating machines

被引:24
作者
He, Wangpeng [1 ]
Hu, Jie [1 ]
Chen, Binqiang [2 ]
Guo, Baolong [1 ]
机构
[1] Xidian Univ, Sch Aerosp Sci & Technol, Xian 710071, Peoples R China
[2] Xiamen Univ, Sch Aerosp Engn, Xiamen 361005, Peoples R China
基金
中国国家自然科学基金;
关键词
Fault diagnosis; Sparsity-enhanced; Wavelet transform; Convex optimization; Concave penalty; FEATURE-EXTRACTION; REGULARIZATION; ALGORITHM; SIGNALS;
D O I
10.1016/j.measurement.2021.109001
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
In mechanical fault diagnosis, weak fault feature extraction via traditional method is easily disturbed by strong background noises. In order to enhance the feature extraction performance, a novel sparsity-enhanced signal denoising method based on the combination of generalized minimax-concave penalty and tunable Q-factor wavelet transform is developed in this paper. Aiming at matching the transient fault features, the proposed method constructs an effective sparse optimization objective function for mechanical fault diagnosis. It is also proved that the non-convex controllable parameters can guarantee the overall convexity of the objective function under certain constraints. The proximal algorithm is used to solve the unconstrained optimization problem. Finally, the results of the simulation and practical fault experiment verify the effectiveness of the proposed method in the machinery fault diagnosis.
引用
收藏
页数:10
相关论文
共 40 条
[1]   Iteratively Reweighted l1 Approaches to Sparse Composite Regularization [J].
Ahmad, Rizwan ;
Schniter, Philip .
IEEE TRANSACTIONS ON COMPUTATIONAL IMAGING, 2015, 1 (04) :220-235
[2]   STABILITY OF OVER-RELAXATIONS FOR THE FORWARD-BACKWARD ALGORITHM, APPLICATION TO FISTA [J].
Aujol, J. -F. ;
Dossal, Ch .
SIAM JOURNAL ON OPTIMIZATION, 2015, 25 (04) :2408-2433
[3]   From Sparse Solutions of Systems of Equations to Sparse Modeling of Signals and Images [J].
Bruckstein, Alfred M. ;
Donoho, David L. ;
Elad, Michael .
SIAM REVIEW, 2009, 51 (01) :34-81
[4]   Sparsity Enhanced Topological Fractal Decomposition for Smart Machinery Fault Diagnosis [J].
Cao, Xincheng ;
Zeng, Nianyin ;
Chen, Binqiang ;
He, Wangpeng .
IEEE ACCESS, 2018, 6 :51886-51897
[5]  
Chartrand R., 2015, INVERSE PROB
[6]  
Chen H.W, 2019, APPL SPARSE COMPONEN
[7]   The Convergence Guarantees of a Non-Convex Approach for Sparse Recovery [J].
Chen, Laming ;
Gu, Yuantao .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2014, 62 (15) :3754-3767
[8]   Group-Sparse Signal Denoising: Non-Convex Regularization, Convex Optimization [J].
Chen, Po-Yu ;
Selesnick, Ivan W. .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2014, 62 (13) :3464-3478
[9]  
Combettes PL, 2014, IEEE IMAGE PROC, P4141, DOI 10.1109/ICIP.2014.7025841
[10]   Quantitative and Localization Diagnosis of a Defective Ball Bearing Based on Vertical-Horizontal Synchronization Signal Analysis [J].
Cui, Lingli ;
Huang, Jinfeng ;
Zhang, Feibin .
IEEE TRANSACTIONS ON INDUSTRIAL ELECTRONICS, 2017, 64 (11) :8695-8706