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Adaptive critic-based tracking control of non-affine nonlinear discrete-time systems with unknown dynamics

机译:动力学未知的仿射非线性离散时间系统的基于批评家的自适应跟踪控制

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In this paper, the tracking control of a class of general non-affine discrete-time unknown systems represented by the nonlinear autoregressive moving average with eXogenous input (NARMAX) representation is discussed. An equivalent affine-like representation in terms of the tracking error dynamics is first obtained from the original nonaffine nonlinear discrete-time system so that a robust adaptive critic-based neural network controller can be developed. The control scheme consists of an action NN for compensating the unknown system dynamics, and a critic NN to approximate certain strategic utility function and to tune the action NN weights. The NN weights are tuned in an online manner without the need of the knowledge of the system dynamics. By using the standard Lyapunov approach, the uniformly ultimate boundedness (UUB) of the closed-loop tracking error is shown. Simulation results are given to substantiate the theoretical conclusions.
机译:本文讨论了一类一般的非仿射离散时间未知系统的跟踪控制,该系统由具有外生输入(NARMAX)表示的非线性自回归移动平均值表示。首先从原始的非仿射非线性离散时间系统获得关于跟踪误差动态的等效仿射表示,从而可以开发出一种鲁棒的基于批评家的自适应神经网络控制器。该控制方案由一个用于补偿未知系统动力学的动作NN和一个用于逼近某些战略效用函数并调整该动作NN权重的注释器NN组成。 NN权重以在线方式进行调整,而无需了解系统动力学。通过使用标准的Lyapunov方法,显示了闭环跟踪误差的统一最终有界度(UUB)。仿真结果证实了理论结论。

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