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A New Approach for Diagnosability Analysis of Petri Nets Using Verifier Nets

机译:基于验证器网络的Petri网可诊断性分析的新方法

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In this paper, we analyze the diagnosability properties of labeled Petri nets. We consider the standard notion of diagnosability of languages, requiring that every occurrence of an unobservable fault event be eventually detected, as well as the stronger notion of diagnosability in $K$ steps, where the detection must occur within a fixed bound of $K$ event occurrences after the fault. We give necessary and sufficient conditions for these two notions of diagnosability for both bounded and unbounded Petri nets and then present an algorithmic technique for testing the conditions based on linear programming. Our approach is novel and based on the analysis of the reachability/coverability graph of a special Petri net, called Verifier Net, that is built from the Petri net model of the given system. In the case of systems that are diagnosable in $K$ steps, we give a procedure to compute the bound $K$. To the best of our knowledge, this is the first time that necessary and sufficient conditions for diagnosability and diagnosability in $K$ steps of labeled unbounded Petri nets are presented.
机译:在本文中,我们分析了标记Petri网的可诊断性。我们考虑了语言可诊断性的标准概念,要求最终检测到每一次无法观察到的故障事件,以及以$ K $为步长的更强的可诊断性概念,其中检测必须在$ K $的固定范围内进行故障后发生的事件。我们为有界和无界Petri网的这两个可诊断性概念提供了必要和充分的条件,然后提出了一种基于线性规划的条件测试算法。我们的方法是新颖的,基于对一个特殊的Petri网(称为验证器网)的可达性/可覆盖性图的分析,该图是根据给定系统的Petri网模型构建的。对于以$ K $步骤可诊断的系统,我们给出了一个计算绑定的$ K $的过程。据我们所知,这是首次为标记无界Petri网的$ K $步骤提供可诊断性和可诊断性的必要和充分条件。

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