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Stochastic Satisfiability Modulo Theory:A Novel Technique for the Analysis of Probabilistic Hybrid Systems

机译:随机可满足性模理论:一种新的概率混合系统分析技术

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The analysis of hybrid systems exhibiting probabilistic behaviour is notoriously difficult. To enable mechanised analysis of such systems, we extend the reasoning power of arithmetic satisfiability-modulo-theory solving (SMT) by a comprehensive treatment of randomized (a.k.a. stochastic) quantification over discrete variables within the mixed Boolean-arithmetic constraint system. This provides the technological basis for a fully symbolic analysis of probabilistic hybrid automata. Generalizing SMT-based bounded model-checking of hybrid automata [2,11], stochastic SMT permits the direct and fully symbolic analysis of probabilistic bounded reachability problems of probabilistic hybrid automata without resorting to approximation by intermediate finite-state abstractions.
机译:表现出概率行为的混合系统的分析非常困难。为了能够对此类系统进行机械化分析,我们通过对混合布尔算术约束系统中离散变量的随机(亦称随机)量化进行综合处理,扩展了算术可满足性模理论求解(SMT)的推理能力。这为概率混合自动机的完全符号分析提供了技术基础。广义的基于SMT的混合自动机有界模型检查[2,11],随机SMT允许对概率混合自动机的概率有界可及性问题进行直接和完全符号分析,而无需借助中间有限状态抽象进行近似。

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