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Faulty patterns diagnosis for k-bounded non-Markovian timed stochastic Petri nets

机译:k有界非马尔可夫定时随机Petri网的故障模式诊断

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This paper concerns the diagnosis of stochastic discrete event systems that behave with non-Markovian dynamics. K-bounded partially observed Petri nets are used to model the system structure and the sensors. Stochastic processes with probability density functions of finite support are used to model the dynamics including some failure processes. The faults to be detected and isolated are defined as faulty patterns. From the proposed modelling and the timed measurements, the probabilities of consistent trajectories are computed with a numerical scheme. Diagnosis in terms of probability is established as a consequence. The advantage of the proposed scheme is that it can be used for arbitrary probability density functions. It works also for various time semantics including race and preselection policies. Consequently it is suitable in many application domains including manufacturing, computer science, transport and logistic.
机译:本文涉及具有非马尔可夫动力学行为的随机离散事件系统的诊断。使用K边界部分观测到的Petri网来对系统结构和传感器进行建模。具有有限支持的概率密度函数的随机过程用于对动力学进行建模,包括一些失效过程。将要检测和隔离的故障定义为故障模式。从提出的建模和定时测量中,用数值方案计算出一致轨迹的概率。结果,建立了关于概率的诊断。所提出的方案的优点在于它可以用于任意概率密度函数。它也适用于各种时间语义,包括种族和预选策略。因此,它适用于许多应用领域,包括制造,计算机科学,运输和物流。

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