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Dynamic Recursive Petri Nets

机译:动态递归Petri网

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摘要

In the early two-thousands, Recursive Petri nets (RPN) have been introduced in order to model distributed planning of multi-agent systems for which counters and recursivity were necessary. While having a great expressive power, RPN suffer two limitations: (1) they do not include more general features for transitions like reset arcs, transfer arcs, etc. (2) the initial marking associated with the recursive "call" only depends on the calling transition and not on the current marking of the caller. Here we introduce Dynamic Recursive Petri nets (DRPN) which address these issues. We show that the standard extensions of Petri nets for which decidability of the coverability problem is preserved are particular cases of DPRN. Then we establish that w.r.t. coverability languages, DRPN are strictly more expressive than RPN. Finally we prove that the coverability problem is still decidable for DRPN.
机译:在早期的2000年,已经引入了递归Petri网(RPN),以对需要计数器和递归性的多主体系统的分布式计划进行建模。尽管RPN具有强大的表达能力,但它有两个局限性:(1)它们不包含更通用的过渡功能,例如重置弧,传输弧等。(2)与递归“调用”相关的初始标记仅取决于呼叫过渡,而不是呼叫者当前的标记。在这里,我们介绍解决这些问题的动态递归Petri网(DRPN)。我们表明,保留了可覆盖性问题的可判定性的Petri网的标准扩展是DPRN的特殊情况。然后我们确定涵盖性语言,DRPN严格比RPN更具表现力。最后,我们证明对于DRPN而言,可覆盖性问题仍然是可以决定的。

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