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How Petri Net Theory Serves Petri Net Model Checking: A Survey

机译:Petri网理论如何服务Petri网模型检查:一项调查

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摘要

Structure theory is a unique treasure of the Petri net community. It was originally studied as a set of stand-alone techniques for exploring Petri net properties such as liveness, boundedness, reachability, and deadlock freedom. Today, methods based on the exploration of the reachability graph (state space methods) dominate Petri net verification. Thanks to the concept of model checking, these methods can deal with a much larger range of verification problems, and thanks to state space reduction methods (symmetries, partial order reduction, and other abstraction techniques), they became tractable for many practical applications. However, in the course of pushing model checking technology to its limits, several elements of Petri net structure theory celebrate a resurrection, being viewed from a different angle. This time, they are used for acceleration of the state space methods. In this article, we give an overview on the use of structural methods in Petri net model checking. We further report on our experience with combining state space and structural methods.
机译:结构理论是Petri网络社区的独特财富。它最初是作为一组独立的技术进行研究的,用于探索Petri网的属性,例如活动性,有界性,可到达性和死锁自由。如今,基于可达性图探索的方法(状态空间方法)主导着Petri网验证。得益于模型检查的概念,这些方法可以处理更大范围的验证问题,并且得益于状态空间缩减方法(对称性,部分阶数缩减和其他抽象技术),它们对于许多实际应用而言都变得易于处理。但是,在将模型检查技术推向极限的过程中,从不同的角度来看,Petri网结构理论的几个要素都在庆祝复活。这次,它们用于加速状态空间方法。在本文中,我们概述了在Petri网模型检查中使用结构方法的情况。我们进一步报告了我们结合状态空间和结构方法的经验。

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