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Adaptive neural control for nonstrict-feedback stochastic nonlinear time-delay systems with input and output constraints

机译:具有输入和输出约束的非严格反馈随机非线性时滞系统的自适应神经控制

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This paper investigates an adaptive neural tracking control for a class of nonstrict-feedback stochastic nonlinear time-delay systems with input saturation and output constraint. First, the Gaussian error function is used to represent a continuous differentiable asymmetric saturation model. Second, the appropriate Lyapunov-Krasovskii functional and the property of hyperbolic tangent functions are used to compensate the time-delay effects, the neural network is used to approximate the unknown nonlinearities, and a barrier Lyapunov function is designed to ensure that the output parameters are restricted. At last, based on Lyapunov stability theory, a robust adaptive neural control method is proposed, and the designed controller decreases the number of learning parameters and thus reduces the computational burden. It is shown that the designed neural controller can ensure that all the signals in the closed-loop system are 4-Moment (or 2 Moment) semi-globally uniformly ultimately bounded and the tracking error converges to a small neighborhood of the origin. Two examples are given to further verify the effectiveness of the proposed approach.
机译:研究了一类具有输入饱和和输出约束的非严格反馈随机非线性时滞系统的自适应神经跟踪控制。首先,高斯误差函数用于表示连续可微的不对称饱和度模型。其次,使用适当的Lyapunov-Krasovskii泛函和双曲正切函数的性质来补偿时滞效应,使用神经网络近似未知的非线性,并设计势垒Lyapunov函数以确保输出参数为受限制的。最后,基于李雅普诺夫稳定性理论,提出了一种鲁棒的自适应神经控制方法,所设计的控制器减少了学习参数的数量,从而减轻了计算量。结果表明,所设计的神经控制器可以确保闭环系统中的所有信号最终整体为4矩(或2矩)半全局均匀有界,并且跟踪误差收敛到原点的较小邻域。给出了两个例子来进一步验证所提出方法的有效性。

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