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Remaining Useful Life Estimation for Systems with Time-varying Mean and Variance of Degradation Processes

机译:具有时变均值和退化过程方差的系统的剩余使用寿命估计

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This paper focuses on the problem of how to estimate remaining useful life (RUL) for a class of systems with high fluctuating dagradation caused by time-varying mean and variance. In engineering practice, the fluctuation of the degradation data can reflect the system stability, and hence it can serve as an additional indicator for the system's health state in addition to the degradation observations. To estimate the RUL for this class of systems, three issues should be considered jointly: (ⅰ) how to model the degradation data with high fluctuation, (ⅱ) how to define an indicator denoting the fluctuation's level, and (ⅲ) how to combine the degradation path and the fluctuation for the RUL estimating task. In responses to the above issues, this paper characterizes the degree of the fluctuation by the standard deviation of the stochastic degradation process and defines the standard deviation as an additional performance variable. Moreover, a stochastic degradation model is proposed to reflect the high fluctuating degradation data, in which the standard deviation is time dependent. To obtain the marginal distribution of the RUL derived by the standard deviation, the failure threshold of the standard deviation is given according to its influence on the degradation process. Another marginal distribution derived by the degradation data is also obtained by the time distribution of the degradation process crossing the degradation threshold. Then, through deriving the correlation between the two marginal distributions based on the probability theory, the joint distribution of the RUL is obtained. Finally, a practical case study for gyro is conducted. The results demonstrate the feasibility and applicability of the proposed model.
机译:本文关注的问题是如何估计一类由于均值和方差随时间变化而具有高度波动性的系统的剩余使用寿命(RUL)。在工程实践中,降级数据的波动可以反映系统的稳定性,因此,除降级观察结果外,它还可以用作系统健康状态的附加指标。要估算此类系统的RUL,应共同考虑三个问题:(ⅰ)如何对高波动的降级数据建模,(model)如何定义表示波动水平的指标,以及(ⅲ)如何结合RUL估计任务的退化路径和波动。针对上述问题,本文通过随机降解过程的标准偏差表征波动程度,并将标准偏差定义为附加性能变量。此外,提出了一种随机退化模型来反映高波动的退化数据,其中标准偏差与时间有关。为了获得由标准偏差得出的RUL的边际分布,根据标准偏差对降解过程的影响,给出了标准偏差的失效阈值。通过退化过程的时间分布越过退化阈值,也可以获得由退化数据得出的另一边际分布。然后,通过基于概率理论推导两个边际分布之间的相关性,获得RUL的联合分布。最后,进行了陀螺仪的实际案例研究。结果证明了该模型的可行性和适用性。

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