Fault diagnosis for non-Markovian timed stochastic discrete event systems

D. Lefebvre
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引用次数: 3

Abstract

This paper concerns the fault diagnosis of stochastic discrete event systems that behave with non-Markovian dynamics. Partially observed Petri nets are used to model the system structure and the sensors. Stochastic processes with arbitrary probability density functions and various time semantics are used to model the dynamics including the failure processes. From the proposed modelling and the collected timed measurements, the probabilities of consistent trajectories are computed with a numerical scheme. The advantage of the proposed scheme is that it can be used for arbitrary probability density functions of the firing durations. It works for race or preselection choice policies. Diagnosis in terms of faults probability is established as a consequence. An example is presented to illustrate the method.
非马尔可夫定时随机离散事件系统的故障诊断
研究了具有非马尔可夫动力学特性的随机离散事件系统的故障诊断问题。采用部分观测的Petri网对系统结构和传感器进行建模。采用具有任意概率密度函数和各种时间语义的随机过程来模拟包括失效过程在内的动力学过程。根据所建立的模型和收集到的时间测量数据,用数值格式计算了一致轨迹的概率。该方法的优点是可以对任意的发射持续时间的概率密度函数进行求解。它适用于种族或预选选择政策。因此,建立了基于故障概率的诊断。最后给出了一个实例来说明该方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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