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基于交叉熵的缓变故障检测技术 被引量:4

Technique of Detecting the Degradation of Failure Based on Cross-Entropy
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摘要 针对电子设备的测试和故障识别提出了一种基于性能退化数据的缓变故障检测方法。首先,结合电子设备退化特点和试验系统的退化数据,选取合适的线性模型近似设备参数退化轨道,得出退化数据与初始数据交叉熵随时间变化的分布曲线;然后,通过与超限概率建立关系,确定故障判定的阈值;最后,利用该试验系统的退化轨迹产生时变随机样本进行仿真验证。通过仿真分析:交叉熵方法可以比较准确的检测设备的缓变故障及老化,并且相对于检测超限概率提高了检测精度,减少了运算量;同时,交叉熵直接采用样本点进行故障检测,避免了需要拟合分布曲线计算超限概率的误差;最后,分析了样本数对交叉熵的影响,说明了为了兼顾稳定性和精确度,并不是样本数越多越好。 To solve the problem of electronic equipment test and failure diagnosis,we propose a degradation failure detecting algorithm based on Cross-entropy.First,we choose appropriate linear model as trajectory based on characteristic of electronic equipment and degradation data of test system,and obtain distribution curve of cross-entropy over time with degradation data and the initial of data. Second,by establishing the relationship with the probabilities of overrun,the threshold of the failure is determined.Finally,taking advantage of degradation trajectory of the test system,we make simulation by generating random samples of time-varying value.Through simulation analysis:The cross-entropy method can accurately detect equipment failure and the aging of the slowly changing,and with respect to the detection of overrun probability,cross-entropy algorithm improves the detection accuracy and reduces the amount of computation; Meanwhile,the cross entropy algorithm uses discrete points measured directly for failure detection,to avoid calculation errors of fitting distribution curve compared with overrun probability;Finally,we analyze the impact of the number of samples using cross-entropy algorithm,indicating that the number of samples is not better in order to take the stability and accuracy into account.
出处 《信号处理》 CSCD 北大核心 2011年第11期1640-1644,共5页 Journal of Signal Processing
基金 国家自然科学基金(60872110)
关键词 缓变故障检测 交叉熵 超限概率 degradation failure detection cross-entropy overrun probability
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参考文献10

  • 1Gadzheva E D, Raykovska L H. Nullator-norator approach for diagnosis and fault prediction in analog circuits. IEEE International Symposium on Circuits and Systems, 1994, Vol: 53 -56.
  • 2Henderson D S, Lothian K, Priest. PC monitoring and fault prediction for small hydroelectric plants. The First IEE/ IMechE International Conference on Power Station Mainte- nance-Profitability Through Reliability, 1998, Vol. 1:905- 911.
  • 3Kalandros M. Covariance control for muhisensory systems. IEEE Transactions on Aerospace and Electronic Systems, 2002, 38(4) :1138-1157.
  • 4索娟娟,李彦苍.交叉熵——计算语言学消歧的一种工具[J].数学的实践与认识,2006,36(3):267-273. 被引量:2
  • 5陈振珩,刘雨时.基于性能退化数据可靠性评定的常用模型研究[J].电子测量与仪器学报,2008,22(S2):22-25. 被引量:10
  • 6Yang K. , Xue J. Continuous States Reliability Analysis, Proc. Annual Reliability and Maintainability Symposium, 1996.
  • 7何英,周东华,俞容.一种基于性能退化数据的电子设备缓变故障预报方法[J].仪器仪表学报,2008,29(7):1526-1529. 被引量:8
  • 8Ho S. L., Xie M. The use of ARIMA models for reliabili- ty forecasting and analysis [ J ]. Computers and Industrial Engineering, 1998, 35 (1/2).
  • 9赵珍,王福利,贾明兴,王姝.缓变故障的概率故障预测方法研究[J].控制与决策,2010,25(4):572-576. 被引量:7
  • 10Jochen V A, Holditch S A,Assocs. Determining permeability in coalbed methane reservoirs. SPE 28584,1994

二级参考文献48

共引文献25

同被引文献47

  • 1程军圣,于德介,杨宇.基于内禀模态奇异值分解和支持向量机的故障诊断方法[J].自动化学报,2006,32(3):475-480. 被引量:35
  • 2姜庆华,米传民.我国科技投入与经济增长关系的灰色关联度分析[J].技术经济与管理研究,2006(4):24-26. 被引量:33
  • 3侯澍旻,李友荣,刘光临.一种基于KS检验的时间序列非线性检验方法[J].电子与信息学报,2007,29(4):808-810. 被引量:28
  • 4Theiler J,Eubank S,Longtin A,Galdrikian B Doyne Farmer J. Testing for nonlinearity in time series:The method of surrogate data[J].Physica D:Nonlinear Phenomena,1992,(1-4):77-94.
  • 5Gan M,Huang Y-z,Ding M,Dong X-p Peng J-b. Testing for nonlinearity in solar radiation time series by a fast surrogate data test method[J].{H}SOLAR ENERGY,2012,(09):2893-2896.
  • 6Belaire-Franch J,Opong K K. A time series analysis of uk construction and real estate indices[J].The Journal of Real Estate Finance and Economics,2013,(03):516-542.
  • 7Hirata Y,Oku M,Aihara K. Chaos in neurons and its application:Perspective of chaos engineering[J].Chaos:An Interdisciplinary Journal of Nonlinear Science,2012,(04):047511-047517.
  • 8Spasic S,Kalauzi A,Kesic S,Obradovic M Saponjic J. Surrogate data modeling the relationship between high frequency amplitudes and higuchi fractal dimension of eeg signals in anesthetized rats[J].{H}Journal of Theoretical Biology,2011.160-166.
  • 9FAUST O,PRASAD V R,SWAPNA G,CHATTOPADHYAY S LIM T-C. Comprehensive analysis of normal and diabetic heart rate signals:A review[J].Jourral of Mechanics in Medicine and Biology,2012,(05):1240033-1240069.
  • 10Eduardo Virgilio Silva L,Otavio Murta L. Evaluation of physiologic complexity in time series using generalized sample entropy and surrogate data analysis[J].Chaos:An Interdisciplinary Journal of Nonlinear Science,2012,(04):043105-043112.

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