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Adaptive robust control schemes of uncertain time-delay systems and its applications to water pollution control systems

机译:不确定时滞系统的自适应鲁棒控制方案及其在水污染控制系统中的应用

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The problem of adaptive robust stabilization is considered for a class of uncertain nonlinear time-delay dynamical systems. It is assumed that the upper bound of the nonlinear delayed state perturbations is a linear function of some parameters which are assumed to be unknown. It is also assumed that the time delays are time-varying, and can be any nonnegative continuous and bounded functions. In this paper, it is not required that the derivatives of the time-varying delays have to be less than one. For such a class of uncertain nonlinear time-delay systems, a new method is presented whereby a class of memoryless continuous adaptive robust state feedback controllers with a rather simpler structure is proposed. That is, being completely different from the related works reported in the control literature, the nonlinear perturbations are not included in the proposed control schemes. By employing a quasi-Lyapunov function, it is shown that the solutions of uncertain nonlinear time-delay systems can be guaranteed to be uniformly exponentially convergent towards a ball which can be as small as desired. Finally, as an application of the results, the problem of water pollution control is considered for uncertain river time-delay systems due to industrial waste treatment facility, and the corresponding simulation is given.
机译:针对一类不确定的非线性时滞动力系统,考虑了自适应鲁棒镇定问题。假定非线性延迟状态扰动的上限是某些参数的线性函数,这些参数被认为是未知的。还假定时间延迟是随时间变化的,并且可以是任何非负连续和有界函数。在本文中,不需要时变延迟的导数必须小于1。针对这类不确定的非线性时滞系统,提出了一种新的方法,提出了一种结构简单的无记忆连续自适应鲁棒状态反馈控制器。也就是说,与控制文献中报道的相关工作完全不同,所提出的控制方案中不包括非线性扰动。通过采用拟-Lyapunov函数,可以证明,不确定的非线性时滞系统的解可以保证均匀地按指数收敛于所需的小球。最后,作为结果的应用,考虑了由于工业废物处理设施而导致的不确定河流延时系统的水污染控制问题,并给出了相应的模拟。

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