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Symbolic Robustness Analysis of Timed Automata

机译:定时自动机的符号鲁棒性分析

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We propose a symbolic algorithm for the analysis of the robustness of timed automata, that is the correctness of the model in presence of small drifts on the clocks or imprecision in testing guards. This problem is known to be decid-able with an algorithm based on detecting strongly connected components on the region graph, which, for complexity reasons, is not effective in practice.rnOur symbolic algorithm is based on the standard algorithm for symbolic reachability analysis using zones to represent symbolic states and can then be easily integrated within tools for the verification of timed automata models. It relies on the computation of the stable zone of each cycle in a timed automaton. The stable zone is the largest set of states that can reach and be reached from itself through the cycle. To compute the robust reachable set, each stable zone that intersects the set of explored states has to be added to the set of states to be explored.
机译:我们提出了一种符号算法,用于分析定时自动机的鲁棒性,即时钟出现小漂移或测试防护装置不精确时模型的正确性。已知此问题可以通过基于在区域图上检测到强连接的分量的算法来确定,由于复杂性原因,该算法在实践中无效。rn我们的符号算法基于使用区域的符号可达性分析的标准算法。代表符号状态,然后可以轻松地集成到工具中,以验证定时自动机模型。它依赖于定时自动机中每个周期的稳定区域的计算。稳定区域是整个周期中可以到达并从中达到的最大状态集。为了计算鲁棒的可达集,必须将与探索状态集相交的每个稳定区域添加到要探索的状态集中。

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