Real-time residual life prediction based on kernel differential homeomorphic transformation

被引:0
|
作者
Zhang W. [1 ]
Shi H. [1 ]
Zeng J. [1 ,2 ]
Zhang Y. [1 ]
机构
[1] Division of Industrial and System Engineering, Taiyuan University of Science & Technology, Taiyuan
[2] Institute for Big Data and Visual Computing, North University of China, Taiyuan
关键词
Adaptive window width; Kernel density estimation; Kernel diffeomorphism transformation; Nonparametric estimation; Residual life prediction;
D O I
10.13196/j.cims.2020.10.018
中图分类号
学科分类号
摘要
The real-time residual life prediction based on kernel density estimation does not make any assumptions about the data distribution form, but studies the distribution characteristics by the data itself, ?which avoids the problem that many existing data-driven prediction models need model structure assumption and parameter estimation but leads to inaccurate life prediction. However, when the traditional kernel density estimation is used to estimate the probability density of bounded variables, the estimation deviation will occur at the boundary of the interval, which will affect the accuracy of the remaining life prediction. For the above problems, a real-time residual life prediction method based on kernel diffeomorphism transformation estimation was proposed. The diffeomorphism transformation was used to transform the bounded random variable to the whole real number domain, and then transformed it to the kernel density estimation problem in the traditional sense. The feasibility and effectiveness of the proposed method was verified with real-time monitoring data, and the influence of the optimal initial sample size on the accuracy of real-time residual life prediction was analyzed. © 2020, Editorial Department of CIMS. All right reserved.
引用
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页码:2781 / 2791
页数:10
相关论文
共 32 条
  • [1] YAN M, SUN B, LI Z, Et al., An improved time-variant reliability method for structural components based on gamma degradation process model, Proceedings of Prognostics and System Health Management Conference, pp. 1-6, (2017)
  • [2] TANG D, MAKIS V, JAFARI L, Et al., Optimal maintenance policy and residual life estimation for a slowly degrading system subject to condition monitoring, Reliability Engineering & System Safety, 134, pp. 198-207, (2015)
  • [3] YANG Mao, HUANG Binyang, JIANG Bo, Et al., Real-time prediction for wind power based on Kalman filter and suport vector mahines, Journal of Northeast Dianli University, 37, 2, pp. 45-51, (2017)
  • [4] SHI Hui, ZENG Jianchao, Preventive maintenance strategy based on life prediction, Computer Integrated Manufacturing Systems, 20, 9, pp. 2259-2266, (2014)
  • [5] WANG D, TSUI K L., Brownian motion with adaptive drift for remaining useful life prediction: Revisited, Mechanical Systems & Signal Processing, 99, pp. 691-701, (2018)
  • [6] HUANG H Z, WANG H K, LI Y F, Et al., Support vector machine based estimation of remaining useful life: Current research status and future trends, Journal of Mechanical Science and Technology, 29, 1, pp. 151-163, (2015)
  • [7] CHRYSSAPHINOU O, LIMNIOS N, MALEFAKI S., Multi-state reliability systems under discrete time semi-Markovian hypothesis, IEEE Transactions on Reliability, 60, 1, pp. 80-87, (2011)
  • [8] SI X S, WANG W, HU C H, Et al., Remaining useful life estimation-A review on the statistical data driven approaches, European Journal of Operational Research, 213, 1, pp. 1-14, (2011)
  • [9] NOORTWIJK J MV., A survey of the application of gamma processes in maintenance, Reliability Engineering & System Safety, 94, 1, pp. 2-21, (2009)
  • [10] TSENG S T, BALAKRISHNAN N, TSAI CC., Optimal step-stress accelerated degradation test plan for gamma degradation processes, IEEE Transactions on Reliability, 58, 4, pp. 611-618, (2009)