A novel empirical random feature decomposition method and its application to gear fault diagnosis

被引:9
作者
Liu, Feng [1 ]
Cheng, Junsheng [1 ]
Hu, Niaoqing [2 ]
Cheng, Zhe [2 ]
Yang, Yu [1 ]
机构
[1] Hunan Univ, Coll Mech & Vehicle Engn, Changsha 410082, Peoples R China
[2] Natl Univ Def Technol, Lab Sci & Technol Integrated Logist Support, Changsha 410073, Peoples R China
关键词
Empirical random feature decomposition; Random feature energy spectrum; Mean harmonic intensity ratio; Adaptive continuous envelope segmentation; Gear fault diagnosis; MODE DECOMPOSITION;
D O I
10.1016/j.aei.2024.102394
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Sparse random mode decomposition (SRMD) is an emerging signal decomposition method for analyzing time series data. However, SRMD is unable to adaptively select suitable clustering parameters, and its decomposition effect is easily affected by noise. To overcome the above deficiencies, a novel signal decomposition method named empirical random feature decomposition (ERFD) is proposed in this paper. Firstly, ERFD utilizes sparse random feature model to construct the random feature energy spectrum of input signal, and the extraction of signal components can be achieved via spectrum segmentation mechanism. Subsequently, an adaptive continuous envelope segmentation strategy guided by the mean harmonic intensity ratio (MHIR) index is designed for the adaptive frequency band division of random feature energy spectrum, which effectively attenuates the interference of noise extreme points and ensures the accurate separation of interested components. Finally, the random features corresponding to different frequency bands are reconstructed to obtain a series of mutually independent intrinsic random components (IRCs). Furthermore, the proposed ERFD method is applied to gear fault diagnosis, and its feasibility and effectiveness are fully verified through simulation and two experimental cases. The comparative analysis results indicate that ERFD has a better suppression effect on noise and can effectively extract weak fault features of gear.
引用
收藏
页数:13
相关论文
共 41 条
[1]   Fast computation of the kurtogram for the detection of transient faults [J].
Antoni, Jerome .
MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2007, 21 (01) :108-124
[2]   Variational mode decomposition for surface and intramuscular EMG signal denoising [J].
Ashraf, H. ;
Shafiq, U. ;
Sajjad, Q. ;
Waris, A. ;
Gilani, O. ;
Boutaayamou, M. ;
Bruels, O. .
BIOMEDICAL SIGNAL PROCESSING AND CONTROL, 2023, 82
[3]   Data Augmentation and Intelligent Fault Diagnosis of Planetary Gearbox Using ILoFGAN Under Extremely Limited Samples [J].
Chen, Mingzhi ;
Shao, Haidong ;
Dou, Haoxuan ;
Li, Wei ;
Liu, Bin .
IEEE TRANSACTIONS ON RELIABILITY, 2023, 72 (03) :1029-1037
[4]   Block feature selection based on NSGA-II applied to fault diagnosis of gearboxes [J].
Chen, Xianhua ;
Tian, Zhigang ;
Rao, Meng .
ADVANCED ENGINEERING INFORMATICS, 2023, 57
[5]   An improved envelope spectrum via candidate fault frequency optimization-gram for bearing fault diagnosis [J].
Cheng, Yao ;
Wang, Shengbo ;
Chen, Bingyan ;
Mei, Guiming ;
Zhang, Weihua ;
Peng, Han ;
Tian, Guangrong .
JOURNAL OF SOUND AND VIBRATION, 2022, 523
[6]   A hybrid fine-tuned VMD and CNN scheme for untrained compound fault diagnosis of rotating machinery with unequal-severity faults [J].
Dibaj, Ali ;
Ettefagh, Mir Mohammad ;
Hassannejad, Reza ;
Ehghaghi, Mir Biuok .
EXPERT SYSTEMS WITH APPLICATIONS, 2021, 167
[7]   Variational Mode Decomposition [J].
Dragomiretskiy, Konstantin ;
Zosso, Dominique .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2014, 62 (03) :531-544
[8]  
Ester Martin, 1996, P 2 INT C KNOWLEDGE, V96, P226, DOI DOI 10.5555/3001460.3001507
[9]   Recent advances in time-frequency analysis methods for machinery fault diagnosis: A review with application examples [J].
Feng, Zhipeng ;
Liang, Ming ;
Chu, Fulei .
MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2013, 38 (01) :165-205
[10]   Bearing fault detection based on hybrid ensemble detector and empirical mode decomposition [J].
Georgoulas, George ;
Loutas, Theodore ;
Stylios, Chrysostomos D. ;
Kostopoulos, Vassilis .
MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2013, 41 (1-2) :510-525