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Optimal control of sets of solutions to formally guarantee constraints of disturbed linear systems

机译:正式控制扰动线性系统约束的解集的最优控制

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Optimal control finds an optimal input trajectory which steers an initial state to a desired final state while satisfying given state and input constraints. However, most efficient approaches are restricted to a single initial state. In this paper, we present a new approach, which combines reachability analysis with optimal control. This enables us to solve the optimal control problem for a whole set of initial states by optimizing over the set of all possible solutions. At the same time, we are able to provide formal guarantees for the satisfaction of state and input constraints. Taking the effects of sets of disturbances into account ensures that the resulting controller is robust against them, which is a big advantage over many existing approaches. We show the applicability of our approach with a vehicle-platoon example.
机译:最优控制找到最优输入轨迹,该轨迹将初始状态引导到所需的最终状态,同时满足给定的状态和输入约束。但是,最有效的方法仅限于单个初始状态。在本文中,我们提出了一种将可达性分析与最佳控制相结合的新方法。这使我们能够通过优化所有可能解的集合来解决整个初始状态集的最优控制问题。同时,我们能够为满足状态和输入约束条件提供正式的保证。考虑到各种干扰的影响,可以确保所得的控制器对这些干扰具有鲁棒性,与许多现有方法相比,这是一个很大的优势。我们以一个车辆排的例子来说明我们的方法的适用性。

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