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Robust Integral of Neural Network and Error Sign Control of MIMO Nonlinear Systems

机译:神经网络的鲁棒积分与MIMO非线性系统的误差符号控制

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摘要

This paper presents a novel state-feedback control scheme for the tracking control of a class of multi-input multioutput continuous-time nonlinear systems with unknown dynamics and bounded disturbances. First, the control law consisting of the robust integral of a neural network (NN) output plus sign of the tracking error feedback multiplied with an adaptive gain is introduced. The NN in the control law learns the system dynamics in an online manner, while the NN residual reconstruction errors and the bounded disturbances are overcome by the error sign signal. Since both of the NN output and the error sign signal are included in the integral, the continuity of the control input is ensured. The controller structure and the NN weight update law are novel in contrast with the previous effort, and the semiglobal asymptotic tracking performance is still guaranteed by using the Lyapunov analysis. In addition, the NN weights and all other signals are proved to be bounded simultaneously. The proposed approach also relaxes the need for the upper bounds of certain terms, which are usually required in the previous designs. Finally, the theoretical results are substantiated with simulations.
机译:本文提出了一种新颖的状态反馈控制方案,该方案用于一类多输入多输出连续时间非线性系统的跟踪控制,该系统具有动力学和边界扰动。首先,介绍了由神经网络(NN)输出的鲁棒积分加上跟踪误差反馈的符号乘以自适应增益组成的控制律。控制定律中的神经网络以在线方式学习系统动力学,而神经网络残留重构误差和有界干扰则通过误差符号信号来克服。由于NN输出和错误符号信号都包含在积分中,因此可以确保控制输入的连续性。与以前的努力相比,控制器的结构和神经网络权重更新定律是新颖的,并且通过使用Lyapunov分析仍然可以保证半全局渐近跟踪性能。另外,NN权重和所有其他信号被证明是同时有界的。所提出的方法还放宽了对某些术语的上限的需求,这在先前的设计中通常是必需的。最后,理论结果通过仿真得到证实。

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