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Finite-Horizon Bisimulation Minimisation for Probabilistic Systems

机译:概率系统有限地平分等最小化

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We present model reduction techniques to improve the efficiency and scalability of verifying probabilistic systems over a finite time horizon. We propose a finite-horizon variant of probabilistic bisimulation for discrete-time Markov chains, which preserves a bounded fragment of the temporal logic PCTL. In addition to a standard partition-refinement based minimisation algorithm, we present on-the-fly finite-horizon minimisation techniques, which are based on a backwards traversal of the Markov chain, directly from a high-level model description. We investigate both symbolic and explicit-state implementations, using SMT solvers and hash functions, respectively, and implement them in the PRISM model checker. We show that finite-horizon reduction can provide significant reductions in model size, in some cases outperforming PRISM's existing efficient implementations of probabilistic verification.
机译:我们提高了模型减少技术,提高了在有限时间范围内验证概率系统的效率和可扩展性。我们提出了用于离散时间马尔可夫链的概率性分布的有限范围变体,其保留了时间逻辑PCTL的有界片段。除了基于标准分区细化的最小化算法之外,我们还展示了直通的有限地平线最小化技术,其基于马尔可夫链的向后遍历,直接来自高级模型描述。我们分别调查符号和显式状态实现,分别使用SMT求解器和散列函数,并在棱镜模型检查器中实现它们。我们表明,在某些情况下,有限地平衡可以在某些情况下显着降低模型规模,在某些情况下优于棱镜现有的概率验证的有效实现。

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