Fault prognostic algorithm based on relevance vector machine regression

被引:4
|
作者
Zhang L. [1 ]
Li X.-S. [1 ]
Yu J.-S. [1 ]
Wan J.-Q. [1 ]
机构
[1] Dept. of Automation Science and Electrical Engineering, Beihang Univ.
关键词
Fault prognostics; Monte Carlo sampling; Relevance vector machine; Remaining useful lifetime; Time series prediction;
D O I
10.3969/j.issn.1001-506X.2010.07.044
中图分类号
学科分类号
摘要
To solve a kind of fault prognostic problem, an algorithm based on relevance vector machine (RVM) regression is presented. The algorithm employs a relevance vector machine to learn the hidden information about system fault evolution from historical datasets. Then it uses the learned models to predict the future trend of system fault. The algorithm adopts the ideas from recursive calculation process of time series multi-step ahead prediction. Besides, it fully takes into account the prediction uncertainty transfer problem of the recursive computation process. Monte Carlo sampling approach is introduced into above recursive prediction process, which avoids the limitation of choosing kernel functions of relevance vector machine. The prediction outputs of the algorithm use the form of random distributions of targeted system remaining useful lifetime, which is more realistic as opposed to the form of certainty values traditional algorithms used. Compared with several traditional fault prognostic algorithms, the simulation result demonstrates that RVM is superior to the traditional ones.
引用
收藏
页码:1540 / 1543
页数:3
相关论文
共 10 条
  • [1] Luo J.H., Namburu M., Pattipati K., Et al., Model-based prognostic techniques, Proc. of IEEE Systems Readiness Technology Conference, pp. 330-340, (2003)
  • [2] Wang P., Vachtsevanos G., Fault prognostics using dynamic wavelet neural networks, Proc. of IEEE Systems Readiness Technology Conference, pp. 857-870, (2001)
  • [3] Wang W.Q., Golnaraghi M.F., Ismail F., Prognosis of machine health condition using neuro-fuzzy systems, Mechanical Systems and Signal Processing, 18, 4, pp. 813-831, (2004)
  • [4] 14, 11, pp. 1548-1551, (2002)
  • [5] Takens F., Detecting strange attractors in fluent turbulence, Lecture Notes in Mathematics, 898, pp. 366-381, (1981)
  • [6] Tipping M.E., Sparse Bayesian learning and the relevance vector machine, Journal of Machine Learning Research, 1, 3, pp. 211-244, (2001)
  • [7] Candela J.Q., Girard A., Larsen J., Et al., Propagation of uncertainty in Bayesian kernel models-application to multiple-step ahead forecasting, Proc. of IEEE International Conference on Acoustics, Speech, and Signal Processing, pp. 701-704, (2003)
  • [8] 30, 2, pp. 319-324, (2009)
  • [9] Chen M.Z., Zhou D.H., Particle filtering based fault prediction of nonlinear systems, Proc. of IFAC Symposium on Safe Processing, pp. 2971-2977, (2003)
  • [10] 34, 3, pp. 1-2, (2008)