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Finite horizon optimal tracking control of partially unknown linear continuous-time systems using policy iteration

机译:基于策略迭代的部分未知线性连续时间系统的有限水平最优跟踪控制

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摘要

In this study, a neural-network-based online learning algorithm is established to solve the finite horizon linear quadratic tracking (FHLQT) problem for partially unknown continuous-time systems. An augmented problem is constructed with an augmented state which consists of the system state and the reference trajectory. The authors obtain a solution for the augmented problem which is equivalent to the standard solution of the FHLQT problem. To solve the augmented problem with partially unknown system dynamics, they develop a time-varying Riccati equation. A critic neural network is used to approximate the value function and an online learning algorithm is established using the policy iteration technique to solve the time-varying Riccati equation. An integral policy iteration method and an online tuning law are used when the algorithm is implemented without the knowledge of the system drift dynamics and the command generator dynamics. A simulation example is given to show the effectiveness of the established algorithm.
机译:在这项研究中,建立了一种基于神经网络的在线学习算法来解决部分未知连续时间系统的有限水平线性二次跟踪(FHLQT)问题。利用由系统状态和参考轨迹组成的扩展状态构造一个扩展问题。作者获得了与FHLQT问题的标准解决方案等效的扩展问题的解决方案。为了解决部分未知的系统动力学问题,他们开发了时变的Riccati方程。使用评论者神经网络近似值函数,并使用策略迭代技术建立在线学习算法来求解时变Riccati方程。在实施算法时,如果不了解系统漂移动力学和命令生成器动力学,则使用积分策略迭代方法和在线调整律。仿真例子说明了所建立算法的有效性。

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