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Stability analysis of linear time-delay differential inclusion systems subject to input saturation

机译:输入饱和下线性时滞微分包含系统的稳定性分析

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摘要

Stability analysis of linear differential inclusion systems with time-delay and input saturation is devoted in this study. The convex hull Lyapunov function is used to construct Lyapunov–Krasovskii functionals. A continuous state feedback law is designed. By the state feedbacks, sufficient conditions for saturated stabilisation are acquired and the domain of attraction is estimated. Furthermore, disturbance rejection with minimal reachable set is studied under two types of disturbances. Moreover, least L2 gain is obtained under the unit energy disturbances. Finally, two numerical examples are given to illustrate the effectiveness of the proposed design technique.
机译:本研究致力于具有时滞和输入饱和的线性微分包含系统的稳定性分析。凸包Lyapunov函数用于构造Lyapunov–Krasovskii函数。设计了一种连续状态反馈定律。通过状态反馈,可以获得用于饱和稳定化的充分条件,并可以估算吸引域。此外,研究了在两种类型的扰动下具有最小可达集的扰动抑制。此外,在单位能量扰动下获得的L2增益最少。最后,给出了两个数值示例来说明所提出的设计技术的有效性。

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