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The Complexity of Coverability in ν-Petri Nets

机译:ν-Petri网覆盖性的复杂性

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We show that the coverability problem in ν-Petri nets is complete for `double Ackermann' time, thus closing an open complexity gap between an Ackermann lower bound and a hyper-Ackermann upper bound. The coverability problem captures the verification of safety properties in this nominal extension of Petri nets with name management and fresh name creation. Our completeness result establishes ν-Petri nets as a model of intermediate power among the formalisms of nets enriched with data, and relies on new algorithmic insights brought by the use of well-quasi-order ideals.
机译:我们证明了在ν-Petri网络中的可覆盖性问题在“双重Ackermann”时间内是完整的,因此弥合了Ackermann下限和hyper-Ackermann上限之间的开放性复杂性差距。可覆盖性问题通过名称管理和新名称创建来捕获Petri网这种名义扩展中的安全属性验证。我们的完整性结果将ν-Petri网络建立为充斥数据的网络形式主义中的中间力量模型,并依赖于使用准序理想带来的新算法洞察力。

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