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Compositionality and locality for improving model checking in the selective mu-calculus

机译:组成性和局部性,以改进选择性微积分中的模型检查

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Model checking is an automatic technique for verifying properties of finite concurrent systems on a structure that represents the states of the system; the crucial point of the technique is to avoid the computation of all the possible states. In this paper a method of proof for concurrent systems is presented that combines several approaches to meet the previous goal. The method exploits compositionality issues, in the presence of a parallel composition of processes, to compute at most the states of each sequential process, and not their combinations; moreover the method employs abstraction techniques to compute but a subset of the states of each sequential process. Finally, tableau-based proofs are used to allow the dynamic generation of the system states when needed, taking into account the goal of the formula verification. The tableau system is proved finite, sound and complete, for finite state systems.
机译:模型检查是一种自动技术,用于验证表示系统状态的结构上有限并发系统的属性;该技术的关键点是避免计算所有可能的状态。在本文中,提出了一种并发系统的证明方法,该方法结合了多种方法来满足先前的目标。该方法在存在并行流程组合的情况下利用组合性问题,最多计算每个顺序流程的状态,而不是其组合。此外,该方法采用抽象技术来计算每个顺序过程的状态的子集。最后,考虑到公式验证的目标,基于表格的证明可用于在需要时动态生成系统状态。对于有限状态系统,tableau系统被证明是有限的,健全的和完整的。

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