期刊文献+

基于状态空间的惯性测量组合剩余寿命在线预测 被引量:3

Residual life prediction based on the state space for inertial measurement units
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摘要 实时准确的剩余寿命预测能够为惯性测量组合的维护策略安排提供有效的决策支持。由于反映惯性测量组合退化状态的性能指标不能直接监测或直接测量带有噪声,因此需要构建状态空间模型预测惯性测量组合的剩余寿命。考虑到惯性测量组合的性能退化指标随时间呈现非线性特征,首先采用基于非线性漂移的Brown运动(Brownian motion,BM)建模其退化状态,然后基于构建的状态空间模型,利用期望最大化(expectation-maximization,EM)算法和Kalman滤波(Kalman filter)实时估计和更新退化状态和模型未知参数。并且将状态估计的分布函数引入剩余寿命的预测过程,近似得到了剩余寿命分布的解析形式,实现了剩余寿命的实时预测与更新。最后,对惯性测量组合的剩余寿命实时预测问题进行了实验分析,结果表明该方法具有较高的预测精度与较小的预测不确定性。 Real-time and accurate residual life prediction for an inertial measurement unit (IMU) can provide effective decision support [or timely and cost e{{ective maintenance scheduling. The performance index reflecting the degradation of the IMU cannot be observed directly and direct measurements are contaminated by noise. Thus, a state space model was developed to predict the residual life of an IMU. Since the changes in the degradation state of the 1MU are nonlinear over time, this analysis was a nonlinear drift driven Brownian motion (BM) is used to characterize the degradation process, with the expectation maximization (EM) algorithm and the Kalman filter used to jointly estimate and update the state and model parameters. Furthermore, the estimated state distribution is incorporated into the residual life model using an approximate analytical form of the distribution. The approach is validated by comparison with experimental data which indicates that this method gives better prediction accuracies and lower uncertainties.
出处 《清华大学学报(自然科学版)》 EI CAS CSCD 北大核心 2014年第4期508-514,共7页 Journal of Tsinghua University(Science and Technology)
基金 国家自然科学基金面上项目(61174030) 国家青年科学基金项目(61004069)
关键词 剩余寿命 预测 状态空间 非线性 期望最大化 residual life prediction state space nonlinearityexpectation maximization
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参考文献22

  • 1Zhou Z J,Hu C H,Xu D L,et al.A model for real-time failure prognosis based on hidden Markov model and belief rule base[J].European Journal of Operational Research,2010,207(1):269-283.
  • 2Si X S,Wang W,Hu C H,et al.Remaining useful life estimation-A review on the statistical data driven approaches[J].European Journal of Operational Research,2011,213(1):1-14.
  • 3Sun J Z,Zuo H F,Pecht M G.Advances in sequential Monte Carlo methods for joint state and parameter estimation applied to prognostics[C] //Prognostics and System Health Management Conference.Shenzhen,China:IEEE Press,2011:1-7.
  • 4冯磊,王宏力,韩晓霞,周志杰.考虑监测噪声的陀螺仪剩余寿命在线预测[J].长春工业大学学报,2013,34(2):155-159. 被引量:3
  • 5Xu Z G,Ji Y D,Zhou D H.Real-time reliability prediction for a dynamic system based on the hidden degradation process identification[J].IEEE Transactions on Reliability,2008,57(2):230-242.
  • 6Christer A H,Wang W,Sharp J M.A state space condition monitoring model for furnace erosion prediction and replacement[J].European Journal of Operational Research,1997,101(1):1-14.
  • 7Batzel T D,Swanson D C.Prognostic health management of aircraft power generators[J].IEEE Transactions on Aerospace and Electronic Systems,2009,45(2):473-483.
  • 8Gasperin M,Juricic D,Boskoski P.Model-based prognostics of gear health using stochastic dynamical models[J].Mechanical Systems and Signal Processing,2010,25(2):537-548.
  • 9Cadini F,Zio E,Avram D.Monte Carlo-based filtering for fatigue crack growth estimation[J].Probabilistic Engineering Mechanics,2009,24(3):367-373.
  • 10Zio E,Peloni G.Particle filtering prognostic estimation of the remaining useful life of nonlinear components[J].Reliability Engineering and System Safety,2011,96(3):403-409.

二级参考文献35

  • 1曾声奎,Michael G.Pecht,吴际.故障预测与健康管理(PHM)技术的现状与发展[J].航空学报,2005,26(5):626-632. 被引量:285
  • 2Stach W,Kurgan L,Pedrycz W.Numerical and linguistic prediction of time series with the use of fuzzy cognitive maps[J].IEEE Transactions on Fuzzy Systems,2008,16(1):61-72.
  • 3Yang J B,Liu J,Wang J,et al.Belief rule-base inference methodology using the evidential reasoning approach-RIMER[J].IEEE Transactions on Systems,Man,and Cybernetics-Part A:Systems and Humans,2006,36(2):266-285.
  • 4Xu D L,Liu J,Yang J B,et al.Inference and learning methodology of belief-rule-based expert system for pipeline leak detection[J].Expert Systems with Applications,2007,32(1):103-113.
  • 5Zhou Z J,Hu C H,Yang J B,et al.Online updating belief rule based system for pipeline leak detection under expert intervention[J].Expert Systems with Applications,2009,36(4):7700-7709.
  • 6Liu J,Yang J B,Ruan D,et al.Self-tuning of fuzzy belief rule bases for engineering system safety analysis[J].Annals Operational Research,2008,163:143-168.
  • 7Yang J B,Liu J,Xu D L,et al.Optimal learning method for training belief rule based systems[J].IEEE Transactions on Systems,Man,and Cybernetics-Part A:Systems and Humans,2007,37(4):569-585.
  • 8Shafer G.A mathematical theory of evidence[M].Princeton,NJ:Princeton University Press,1976.
  • 9Huang C L,Yong K.Multiple attribute decision making methods and applications:a state-of-art survey[M].Berlin:Springer-Verlag,1981.
  • 10Zadel L Z.Fuzzy sets[J].Information and Control,1965,8(3):338-353.

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