An adaptive data-driven method for accurate prediction of remaining useful life of rolling bearings

A novel data-driven method based on Gaussian mixture model (GMM) and distance evaluation technique (DET) is proposed to predict the remaining useful life (RUL) of rolling bearings. The data sets are clustered by GMM to divide all data sets into several health states adaptively and reasonably. The number of clusters is determined by the minimum description length principle. Thus, either the health state of the data sets or the number of the states is obtained automatically. Meanwhile, the abnormal data sets can be recognized during the clustering process and removed from the training data sets. After obtaining the health states, appropriate features are selected by DET for increasing the classification and prediction accuracy. In the prediction process, each vibration signal is decomposed into several components by empirical mode decomposition. Some common statistical parameters of the components are calculated first and then the features are clustered using GMM to divide the data sets into several health states and remove the abnormal data sets. Thereafter, appropriate statistical parameters of the generated components are selected using DET. Finally, least squares support vector machine is utilized to predict the RUL of rolling bearings. Experimental results indicate that the proposed method reliably predicts the RUL of rolling bearings.

[1]  Yaguo Lei,et al.  New clustering algorithm-based fault diagnosis using compensation distance evaluation technique , 2008 .

[2]  Chun-An Chou,et al.  A Gaussian mixture model based discretization algorithm for associative classification of medical data , 2016, Expert Syst. Appl..

[3]  Min-Hung Yeh The complex bidimensional empirical mode decomposition , 2012, Signal Process..

[4]  Tian Han,et al.  Fault diagnosis of rotating machinery based on multi-class support vector machines , 2005 .

[5]  Enrico Zio,et al.  Combining Relevance Vector Machines and exponential regression for bearing residual life estimation , 2012 .

[6]  Lin Ma,et al.  Prognostic modelling options for remaining useful life estimation by industry , 2011 .

[7]  B. Tang,et al.  Bearing remaining useful life estimation based on time–frequency representation and supervised dimensionality reduction , 2016 .

[8]  Nizar Bouguila,et al.  Simultaneous high-dimensional clustering and feature selection using asymmetric Gaussian mixture models , 2015, Image Vis. Comput..

[9]  Hai Qiu,et al.  Wavelet filter-based weak signature detection method and its application on rolling element bearing prognostics , 2006 .

[10]  Jin Hyun Park,et al.  Process monitoring using a Gaussian mixture model via principal component analysis and discriminant analysis , 2004, Comput. Chem. Eng..

[11]  Brigitte Chebel-Morello,et al.  Accurate bearing remaining useful life prediction based on Weibull distribution and artificial neural network , 2015 .

[12]  P. S. Heyns,et al.  Combining synchronous averaging with a Gaussian mixture model novelty detection scheme for vibration-based condition monitoring of a gearbox , 2012 .

[13]  S. Marble,et al.  Predicting the remaining life of propulsion system bearings , 2006, 2006 IEEE Aerospace Conference.

[14]  Chaochao Chen,et al.  Machine remaining useful life prediction: An integrated adaptive neuro-fuzzy and high-order particle filtering approach , 2012 .

[15]  Ming Zeng,et al.  Maximum margin classification based on flexible convex hulls for fault diagnosis of roller bearings , 2016 .

[16]  Huairui Guo,et al.  Predicting remaining useful life of an individual unit using proportional hazards model and logistic regression model , 2006, RAMS '06. Annual Reliability and Maintainability Symposium, 2006..

[17]  Rongjing Hong,et al.  Degradation trend estimation of slewing bearing based on LSSVM model , 2016 .

[18]  Theodoros H. Loutas,et al.  Remaining Useful Life Estimation in Rolling Bearings Utilizing Data-Driven Probabilistic E-Support Vectors Regression , 2013, IEEE Transactions on Reliability.

[19]  Zhigang Tian,et al.  Condition based maintenance optimization for multi-component systems using proportional hazards model , 2011, Reliab. Eng. Syst. Saf..

[20]  Jay Lee,et al.  Robust performance degradation assessment methods for enhanced rolling element bearing prognostics , 2003, Adv. Eng. Informatics.

[21]  Yaguo Lei,et al.  A review on empirical mode decomposition in fault diagnosis of rotating machinery , 2013 .

[22]  Guanghong Gai The processing of rotor startup signals based on empirical mode decomposition , 2006 .

[23]  Jinde Cao,et al.  Remaining useful life estimation using an inverse Gaussian degradation model , 2016, Neurocomputing.

[24]  N. Huang,et al.  The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis , 1998, Proceedings of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.

[25]  Jianbo Yu,et al.  Bearing performance degradation assessment using locality preserving projections and Gaussian mixture models , 2011 .

[26]  Nagi Gebraeel,et al.  Residual life predictions from vibration-based degradation signals: a neural network approach , 2004, IEEE Transactions on Industrial Electronics.