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Adaptive Neural Control Design of MIMO Nonaffine Nonlinear Systems with Input Saturation

机译:基于输入饱和度的MIMO非聚合非线性系统的自适应神经控制设计

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In this paper, an adaptive neural networks control approach is proposed for a class of multi-input multi-output (MIMO) non-affine nonlinear dynamic systems in the presence of input saturation. The difficulty in controlling the saturated non-affine system is overcome by introducing a system transformation, so as the system can be reformulated as an affine of a canonical system. In the control design, neural networks are used in the online learning of the unknown dynamics and the input saturation is approximated to reduce the influence caused by the nonlinearities, and a robustifying control term is used to compensate for the approximation errors. Compared to the literature, in the proposed approach, the structure of the designed controller is much simpler since the causes for the problem of complexity growing in existing methods are eliminated. The stability analysis of the closed-loop system is investigated by using Lyapunov theory. Numerical simulation illustrated the proposed control scheme with satisfactory results.
机译:在本文中,提出了一种自适应神经网络控制方法,用于在存在输入饱和时的一类多输入多输出(MIMO)非仿射非线性动态系统。通过引入系统变换来克服控制饱和非仿射系统的难度,因此当系统可以作为规范系统的仿射来重新重新重整。在控制设计中,神经网络用于未知动力学的在线学习,并且输入饱和度近似以降低非线性引起的影响,并且使用鲁棒化控制项来补偿近似误差。与文献相比,在所提出的方法中,设计控制器的结构更简单,因为消除了现有方法中复杂性问题的原因。利用Lyapunov理论研究了闭环系统的稳定性分析。数值模拟显示了具有令人满意的控制方案,结果令人满意。

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