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Reachability Analysis of Process Rewrite Systems

机译:流程重写系统的可达性分析

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摘要

Process Rewrite Systems (PRS for short) subsume many common (infinite-state) models such as pushdown systems and Petri nets. They can be adopted as formal models of parallel programs (multithreaded programs) with procedure calls. We develop automata techniques allowing to build finite representations of the forward/backward sets of reachable configurations of PRSs modulo various term structural equivalences (corresponding to properties of the operators of sequential composition and parallel composition). We show that, in several cases, these reachability sets can be represented by polynomial size finite bottom-up tree-automata. When associativity and commutativity of the parallel composition is taken into account, nonregular representations based on (a decidable class of) counter tree automata are sometimes needed.
机译:进程重写系统(简称PRS)包含许多常见的(无限状态)模型,例如下推系统和Petri网。它们可以用作带有过程调用的并行程序(多线程程序)的正式模型。我们开发自动机技术,以建立对PRS可达配置的前向/后向集的有限表示,从而对各种术语结构对等进行模数化(对应于顺序组成和并行组成算子的属性)。我们表明,在某些情况下,这些可达性集可以由多项式大小有限的自下而上的树自动机表示。当考虑到平行组成的关联性和可交换性时,有时需要基于反树自动机(可判定类)的非规则表示。

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