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Optimal and Suboptimal Control of Bundle of Trajectories of Deterministic Logical-Dynamical Systems

机译:确定性逻辑动力系统的轨迹束的最优和次优控制

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摘要

The optimal control problem for deterministic logical-dynamical systems, with their continuous part described by differential equations and their discrete part described by recurrence equations, which simulate the operation of an automaton with memory, is considered. Algorithms for constructing the suboptimal guaranteeing and suboptimal on average controls under uncertainty are proposed based on sufficient optimal-ity conditions for complete feedback control. It is shown that for linear logical-dynamical systems with the quadratic control criterion, the optimal open-loop control of the bundle coincides with the optimal control of its trajectory, i.e., the suboptimal control is optimal. Examples are given to illustrate the way to apply opti-mality and suboptimality conditions.
机译:考虑了确定性逻辑动力学系统的最优控制问题,该问题的连续部分由微分方程描述,离散部分由递归方程描述,它们模拟带有存储器的自动机的运行。提出了基于充分反馈条件的最优性条件,构造了不确定条件下最优控制和最优控制的算法。结果表明,对于具有二次控制准则的线性逻辑动力学系统,束的最优开环控制与其轨迹的最优控制相吻合,即次最优控制是最优的。给出了一些例子来说明应用最佳和次最佳条件的方法。

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