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Petri Nets and Regular Processes

机译:Petri网和常规流程

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We consider the following problems f (a) Given a labelled Petri net and a finite automaton, are they equivalent?; (b) Given a labelled Petri net, is it equivalent to some (unspecified ) finite automaton? These questions are studied within the framework of trace and bisimulation equivalences, in both their strong and weak versions. (In the weak version a special τ action- likened to an ε-move in automata theory-is considered to be nonobservable.) We demonstrate that (a) is decidable for strong and weak trace equivalence and for strong bisimulation equivalence, but undecidable for weak bisimulation equivalence. On the other hand, we show that (b) is decidable for strong bisimulation equivalence, and undecidable for strong and weak trace equiv- alence, as well as for weak bisimulation equivalence.
机译:我们考虑以下问题f(a)给定一个带标签的Petri网和一个有限的自动机,它们是否等效? (b)给定带标签的Petri网,它是否等效于某些(未指定的)有限自动机?这些问题是在跟踪和双仿真等价框架内进行研究的,无论其强项还是弱项。 (在弱版本中,类似于自动机理论中的ε移动的特殊τ动作被认为是不可观察的。)我们证明(a)对于强和弱迹线等价以及强双仿真等价是可决定的,但对于弱双仿真等效性。另一方面,我们表明(b)对于强双仿真等效性是可确定的,对于强和弱迹线等效以及弱双仿真等价而言,是不可确定的。

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