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Adaptive neural control for stochastic pure-feedback non-linear time-delay systems with output constraint and asymmetric input saturation

机译:具有输出约束和非对称输入饱和的随机纯反馈非线性时滞系统的自适应神经控制

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In this study, the adaptive tracking control is investigated for a class of stochastic pure-feedback non-linear time-delay systems with output constraint and asymmetric input saturation non-linearity. First, the Gaussian error function is employed to represent a continuous differentiable asymmetric saturation model, and the barrier Lyapunov function is designed to cope with the output constraints. Then, the appropriate Lyapunov–Krasovskii functional and the property of hyperbolic tangent functions are used to address the effects of the unknown time-delay terms, and the neural network is employed to approximate the unknown non-linearities. At last, based on Lyapunov stability theory, a robust adaptive neural controller is proposed, which decreases the number of learning parameters and thus avoids the over-estimation problem. Under the designed neural controller, all the closed-loop signals are guaranteed to be 4-moment (or 2 moment) semi-globally uniformly ultimately bounded and the tracking error converges to a small neighbourhood of the origin for bounded initial conditions. Two simulation examples are presented to further illustrate the effectiveness of the designed method.
机译:在本研究中,研究了一类具有输出约束和非对称输入饱和非线性的随机纯反馈非线性时滞系统的自适应跟踪控制。首先,采用高斯误差函数表示一个连续的可微不对称饱和度模型,并设计了势垒Lyapunov函数来应对输出约束。然后,使用适当的Lyapunov–Krasovskii泛函和双曲正切函数的性质来解决未知时滞项的影响,并使用神经网络来近似未知非线性。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器,该控制器减少了学习参数的数量,从而避免了过高的估计问题。在设计的神经控制器下,所有闭环信号都保证在4矩(或2矩)半全局均匀地最终有界,并且对于有界的初始条件,跟踪误差收敛到原点的一小部分。给出了两个仿真示例,以进一步说明所设计方法的有效性。

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