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Adaptive Reinforcement Learning Neural Network Control for Uncertain Nonlinear System With Input Saturation

机译:输入饱和度不确定非线性系统的自适应增强学习神经网络控制

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摘要

In this paper, an adaptive neural network (NN) control problem is investigated for discrete-time nonlinear systems with input saturation. Radial-basis-function (RBF) NNs, including critic NNs and action NNs, are employed to approximate the utility functions and system uncertainties, respectively. In the previous works, a gradient descent scheme is applied to update weight vectors, which may lead to local optimal problem. To circumvent this problem, a multigradient recursive (MGR) reinforcement learning scheme is proposed, which utilizes both the current gradient and the past gradients. As a consequence, the MGR scheme not only eliminates the local optimal problem but also guarantees faster convergence rate than the gradient descent scheme. Moreover, the constraint of actuator input saturation is considered. The closed-loop system stability is developed by using the Lyapunov stability theory, and it is proved that all the signals in the closed-loop system are semiglobal uniformly ultimately bounded (SGUUB). Finally, the effectiveness of the proposed approach is further validated via some simulation results.
机译:本文研究了一种自适应神经网络(NN)控制问题,用于输入饱和度的离散时间非线性系统。径向基函数(RBF)NNS,包括评论家NN和Action NNS,用于分别近似于效用函数和系统不确定性。在前一种作品中,应用梯度下降方案来更新权重向量,这可能导致局部最佳问题。为了避免这个问题,提出了一种多个递归(MGR)加强学习方案,其利用当前梯度和过去的梯度。因此,MGR方案不仅消除了本地最佳问题,而且还可以保证比梯度下降方案更快的会聚速率。此外,考虑了致动器输入饱和度的约束。通过使用Lyapunov稳定性理论开发闭环系统稳定性,并证明闭环系统中的所有信号是半球形均匀的最终限定(SGUB)。最后,通过一些模拟结果进一步验证了所提出的方法的有效性。

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