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Disturbance-observer-based-control and L2−L resilient control for Markovian jump non-linear systems with multiple disturbances and its application to single robot arm system

机译:扰动马尔可夫跳跃非线性系统的基于扰动观测器的控制和L 2 -L 弹性控制及其在单机臂系统中的应用

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摘要

In this study, the problem of disturbance-observer-based-control (DOBC) and - resilient control for Markovian jump non-linear systems with multiple disturbances is investigated. The disturbances are divided into two parts: one part is produced by an exogenous system and the other part is supposed to lie in the space of [0,∞). A disturbance observer is designed to estimate the first one, and the disturbance estimation is introduced into - resilient state feedback control law. Hence, by combining DOBC and - control methods, a composite anti-disturbance controller is designed to attenuate and reject two kinds of disturbances. Some sufficient conditions are obtained by using Lyapunov function method and linear matrix inequalities technique. Finally, an application example is given to illustrate the effectiveness of the main algorithm.
机译:在这项研究中,研究了具有多重干扰的马尔可夫跳跃非线性系统的基于干扰观测器的控制(DOBC)和弹性控制问题。扰动分为两部分:一部分是由外生系统产生的,另一部分应位于[0,∞)的空间中。设计了一个扰动观测器来估计第一个扰动观测器,并将扰动估计引入到弹性状态反馈控制定律中。因此,通过结合DOBC和-控制方法,设计了一种复合抗干扰控制器,以衰减和抑制两种干扰。使用Lyapunov函数法和线性矩阵不等式技术可以获得一些充分的条件。最后,给出一个应用实例来说明主算法的有效性。

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