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Adaptive non-backstepping neural control for a class of uncertain nonlinear systems with unknown time-delay

机译:一类不确定时滞的不确定非线性系统的自适应无反步神经控制

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This paper deals with an adaptive robust tracking control using a multilayer neural network (NN) for a class of nonlinear dynamic systems with unknown time varying state delays. Typical adaptive NN backstepping controllers for uncertain nonlinear systems with time-delay give rise to computation complexity caused by the the repeated derivatives of virtual controllers and nonlinear functions. Moreover, the combined techniques usually result in only uniformly ultimately bounded (UUB) stability caused by the inherent NN approximation error. This paper presents a control scheme that uses an integral sliding mode control as a feedback term and an adaptive neural controller as a feedforward term based on the desired compensation adaptive law (DCAL) technique. First, we develop a new DCAL formulation which avoids the explosion of complexity caused by the general NN backstepping scheme to compensate for nonlinear system uncertainties, bounded system disturbances, and unknown state time delays. Then, using a Lyapunov-Krasovskii (LK) functional, it is shown that the proposed controller renders the class of uncertain nonlinear time-delay systems asymptotically stable.
机译:本文针对一类具有未知时变状态延迟的非线性动态系统,使用多层神经网络(NN)进行了自适应鲁棒跟踪控制。具有不确定时滞的不确定非线性系统的典型自适应神经网络后推控制器,由于虚拟控制器和非线性函数的反复导数而引起计算复杂性。而且,组合技术通常仅导致由固有NN逼近误差引起的统一最终有界(UUB)稳定性。本文提出了一种基于期望补偿自适应律(DCAL)技术的控制方案,该方案使用积分滑模控制作为反馈项,将自适应神经控制器用作前馈项。首先,我们开发了一种新的DCAL公式,该公式避免了由通用NN反推方案引起的复杂性爆炸,从而补偿了非线性系统的不确定性,有界的系统干扰和未知的状态时延。然后,使用Lyapunov-Krasovskii(LK)函数,表明所提出的控制器使不确定的非线性时滞系统类别渐近稳定。

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