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Timed-Arc Petri Nets vs. Networks of Timed Automata

机译:定时弧Petri网与定时自动机网络

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We establish mutual translations between the classes of 1-safe timed-arc Petri nets (and its extension with testing arcs) and networks of timed automata (and its subclass where every clock used in the guard has to be reset). The presented translations are very tight (up to isomorphism of labelled transition systems with time). This provides a convenient characterization from the theoretical point of view but is not always satisfactory from the practical point of view because of the possible non-polynomial blow up in the size (in the direction from automata to nets). Hence we relax the isomorphism requirement and provide efficient (polynomial time) reductions between networks of timed automata and 1-safe timed-arc Petri nets preserving the answer to the reachability question. This makes our techniques suitable for automatic translation into a format required by tools like UPPAAL and KRONOS. A direct corollary of the presented reductions is a new PSPACE-completeness result for reachability in 1-safe timed-arc Petri nets, reusing the region/zone techniques already developed for timed automata.
机译:我们在1-安全定时弧Petri网(及其在测试弧中的扩展)和定时自动机网络(及其子类,其中必须重置保护中使用的每个时钟的子类)之间建立相互转换。呈现的翻译非常紧密(直到标记的过渡系统随时间同构)。从理论的角度来看,这提供了一个方便的特征,但在实际的观点上,并不总是令人满意的,因为在大小上(从自动机到网络的方向)可能发生非多项式爆炸。因此,我们放宽了同构性要求,并提供了定时自动机网络与1-安全定时弧Petri网之间的有效(多项式时间)缩减,从而保留了可达性问题的答案。这使我们的技术适合自动翻译成UPPAAL和KRONOS之类的工具所需的格式。所提出的减少量的直接推论是新的PSPACE完整性结果,可用于1-安全定时弧Petri网中的可达性,并重用了已经为定时自动机开发的区域/区域技术。

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