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Methods of Uncertainty Analysis in Prognostics

机译:预测学中不确定性分析的方法

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The goal of prognosis on a structure, system or component (SSC) is to predict whether the SSC can perform its function up to the end of its life and in case it cannot, estimate the Time to Failure (TTF), i.e., the lifetime remaining between the present and the instance when it can no longer perform its function. Such prediction on the loss of functionality changes dynamically as time goes by and is typically based on measurements of parameters representative of the SSC state. Uncertainties from two different sources affect the prediction: randomness due to variability inherent in the SSC degradation behavior (aleatory uncertainty) and imprecision due to incomplete knowledge and information on the SSC failure mechanisms (epistemic uncertainty). Such uncertainties must be adequately represented and propagated in order for the prognostic results to have operational significance, e.g., in terms of maintenance and renovation decisions. This work addresses the problem of predicting the reliability and TTF of a SSC, as measurements of parameters representative of its state become available in time. The representation and propagation of the uncertainties associated to the prediction are done alternatively by a pure probabilistic method and an hybrid Monte Carlo and possibilistic method. A case study is considered, regarding a component which is randomly degrading in time according to a stochastic fatigue crack growth model of literature; the maximum level of degradation beyond which failure occurs is affected by epistemic uncertainty.
机译:对结构,系统或组件(SSC)进行预后的目的是预测SSC是否可以在其使用寿命结束之前执行其功能,并且在无法完成的情况下,估计失效时间(TTF),即使用寿命当实例和实例之间不再能够执行其功能时,它将保留在当前实例与实例之间。这种对功能丧失的预测随着时间的流逝而动态变化,并且通常基于代表SSC状态的参数的测量。来自两个不同来源的不确定性会影响预测:SSC降级行为固有的可变性(随机不确定性)导致的随机性,以及SSC失效机制的知识和信息不完整所致的不精确性(流行性不确定性)。这种不确定性必须得到充分的体现和传播,以使预后结果具有操作意义,例如,在维护和翻新决策方面。这项工作解决了预测SSC的可靠性和TTF的问题,因为代表其状态的参数的测量已及时可用。与预测相关的不确定性的表示和传播是通过纯概率方法和混合蒙特卡洛与可能方法交替进行的。考虑根据文献中的随机疲劳裂纹扩展模型,随时间随机降解的成分的案例研究;认知不确定性会影响发生故障的最大降级水平。

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