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Observer-based robust control of a (1ʧD; a ȦA; 2) fractional-order uncertain systems: a linear matrix inequality approach

机译:(1ʧD;ȦA; 2)分数阶不确定系统基于观测器的鲁棒控制:线性矩阵不等式方法

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摘要

The study is concerned with a method of observer-based control for fractional-order uncertain linear systems with the fractional commensurate order a (1 ?? a < 2) based on linear matrix inequality (LMI) approach. First, a sufficient condition for robust asymptotic stability of the observer-based fractional-order control systems is presented. Next, by using matrix??s singular value decomposition and LMI techniques, the existence condition and method of designing a robust observer-based controller for such fractional-order control systems are derived. Unlike previous methods, the results are obtained in terms of LMIs, which can be easily obtained by Matlab??s LMI toolbox. Finally, a numerical example demonstrates the validity of this approach.
机译:该研究涉及一种基于观测器的分数阶不确定线性系统的控制方法,分数阶不确定线性系统基于线性矩阵不等式(LMI)方法,分数阶为a(1≤a <2)。首先,提出了基于观测器的分数阶控制系统鲁棒渐近稳定性的充分条件。接下来,通过使用矩阵的奇异值分解和LMI技术,推导了这种分数阶控制系统基于鲁棒观测器的控制器的存在条件和设计方法。与以前的方法不同,结果是根据LMI获得的,可以通过Matlab的LMI工具箱轻松获得。最后,一个数值例子证明了该方法的有效性。

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