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Adaptive NN Controller Design for a Class of Nonlinear MIMO Discrete-Time Systems

机译:一类非线性MIMO离散系统的自适应NN控制器设计

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An adaptive neural network tracking control is studied for a class of multiple-input multiple-output (MIMO) nonlinear systems. The studied systems are in discrete-time form and the discretized dead-zone inputs are considered. In addition, the studied MIMO systems are composed of subsystems, and each subsystem contains unknown functions and external disturbance. Due to the complicated framework of the discrete-time systems, the existence of the dead zone and the noncausal problem in discrete-time, it brings about difficulties for controlling such a class of systems. To overcome the noncausal problem, by defining the coordinate transformations, the studied systems are transformed into a special form, which is suitable for the backstepping design. The radial basis functions NNs are utilized to approximate the unknown functions of the systems. The adaptation laws and the controllers are designed based on the transformed systems. By using the Lyapunov method, it is proved that the closed-loop system is stable in the sense that the semiglobally uniformly ultimately bounded of all the signals and the tracking errors converge to a bounded compact set. The simulation examples and the comparisons with previous approaches are provided to illustrate the effectiveness of the proposed control algorithm.
机译:针对一类多输入多输出(MIMO)非线性系统,研究了一种自适应神经网络跟踪控制。所研究的系统为离散时间形式,并考虑了离散死区输入。另外,研究的MIMO系统由子系统组成,每个子系统包含未知功能和外部干扰。由于离散时间系统的框架复杂,死区的存在以及离散时间的非因果问题,给控制这类系统带来了困难。为了克服非因果问题,通过定义坐标转换,将研究的系统转换为一种特殊的形式,适用于后推设计。径向基函数NN用于近似系统的未知函数。适应律和控制器是根据转换后的系统设计的。通过使用李雅普诺夫方法,证明了闭环系统是稳定的,即所有信号的半全局统一最终有界且跟踪误差收敛到有界紧集。仿真例子和与以前方法的比较被提供来说明所提出的控制算法的有效性。

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