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Computational Approaches to Reachability Analysis of Stochastic Hybrid Systems

机译:随机混合系统可达性分析的计算方法

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摘要

This work investigates some of the computational issues involved in the solution of probabilistic reachability problems for discrete-time, controlled stochastic hybrid systems. It is first argued that, under rather weak continuity assumptions on the stochastic kernels that char-acterize the dynamics of the system, the numerical solution of a dis-cretized version of the probabilistic reachability problem is guaranteed to converge to the optimal one, as the discretization level decreases. With reference to a benchmark problem, it is then discussed how some of the structural properties of the hybrid system under study can be exploited to solve the probabilistic reachability problem more efficiently. Possible techniques that can increase the scale-up potential of the proposed numerical approximation scheme are suggested.
机译:这项工作研究了离散时间,受控随机混合系统的概率可达性问题解决方案中涉及的一些计算问题。首先认为,在表征系统动力学的随机内核的连续性假设很弱的情况下,概率可及性问题的离散形式的数值解可以保证收敛到最优值,因为离散化水平降低。参考一个基准问题,然后讨论如何利用研究中的混合系统的某些结构特性来更有效地解决概率可达性问题。建议了可能增加所提议的数值近似方案的按比例放大潜力的技术。

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