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Reachability Design Through Approximate Bayesian Computation

机译:通过近似贝叶斯计算的可达性设计

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Time-bounded reachability problems are concerned with assessing whether a model's trajectories traverse a given region of the state-space within given time-bounds. In the case of stochastic models reachability is associated with a measure of probability which depends on the model's parameters. In this paper we propose a methodology that, given a reachability specification (for a parametric stochastic model), allows for computing a reachability related probability distribution on the parameter space, i.e. a distribution that allows for identifying regions of the parameter space for which there is a non-null probability to match the considered reachability specification. The methodology relies on the characterisation of distance between a model's trajectory and a reachability specification which we show being assessable by using a hybrid automaton as a monitor of a model's trajectory. An automata-based adaptation of the Approximated Bayesian Computation method is then introduced to estimate the reachability distribution on the parameter space.
机译:有时限的可到达性问题涉及评估模型的轨迹是否在给定的时限内遍历状态空间的给定区域。在随机模型的情况下,可达性与概率度量相关,该概率度量取决于模型的参数。在本文中,我们提出了一种方法,该方法在给定可达性规范(针对参数随机模型)的情况下,可以计算出参数空间上与可达性相关的概率分布,即一种可以识别出存在参数空间的参数空间区域的分布。匹配考虑的可达性规范的非空概率。该方法依赖于模型轨迹与可达性规范之间距离的表征,我们证明可以通过使用混合自动机作为模型轨迹的监控器进行评估。然后引入近似贝叶斯计算方法的基于自动机的自适应方法,以估计参数空间上的可达性分布。

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