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A Recursive Elimination Method for Optimal Control of Discrete-Time Polynomial Systems

机译:离散时间多项式系统最优控制的递归消除方法

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In this paper, a solution method for finite-horizon optimal control problems of discrete-time polynomial systems is proposed. Instead of finding an optimal solution over the horizon directly, a sequence of algebraic equations for the optimal control input at each time step is constructed backward by the recursive elimination of variables in the optimality conditions starting from the terminal condition, which can be viewed as a generalization of the classical backward sweep method for finite-horizon linear quadratic control to obtain the Riccati difference equation. An example of optimal control and model predictive control using the proposed method is presented.
机译:本文提出了一种用于离散时间多项式系统的有限范围最佳控制问题的解决方法。不是直接在地平线上找到最佳解决方案,在每个时间步骤中的最佳控制输入的一系列代数方程通过从终端条件开始的最优条件中的递归消除变量来构造,该变量可以被视为a有限地平线线性二次控制的经典落后扫描方法的概述获得Riccati差分等式。介绍了使用该方法的最佳控制和模型预测控制的示例。

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