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Static anti-windup compensator design for nonlinear time-delay systems subjected to input saturation

机译:用于输入饱和度的非线性时滞系统的静态防风补偿器设计

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摘要

In this paper, a novel technique for synthesizing static anti-windup compensator (AWC) is explored for dynamic nonlinear plants with state interval time-delays, exogenous input disturbance, and input saturation nonlinearity, by means of reformulated Lipschitz continuity property. A delay-range-dependent approach, based on Wirtinger-based inequality, is employed to derive a condition for finding the static AWC gain. By using the Lyapunov-Krasovskii functional, reformulated Lipschitz continuity property, Wirtinger-based inequality, sector conditions, bounds on delay, range of time-varying delay, and L2 gain reduction, several conditions are derived to guarantee the global and local stabilization of the overall closed-loop system. Further, when the lower time-delay bound is zero, the delay-dependent stabilization condition is derived for saturated nonlinear time-delay systems as a particular scenario of the suggested static AWC design approach. Furthermore, a static AWC design strategy is also provided when a delay-derivative bound is not known. An application to the nonlinear dynamical system is employed to demonstrate the usefulness of the proposed methodologies. A comparative numerical analysis with the existing literature is provided to show the superiority of the proposed AWC results.
机译:本文借助于重新改造的Lipschitz连续性属性探索了具有状态间隔时间延迟,外源输入干扰和输入饱和非线性的动态非线性植物的一种新技术。基于丝网的不等式,采用延迟范围依赖性方法来导出寻找静态AWC增益的条件。通过使用Lyapunov-Krasovskii功能,重新制定的Lipschitz连续性属性,基于丝杠的不平等,扇区条件,延迟界限,时变延迟的范围和L2降低,若干条件是为了保证全球和局部稳定整体闭环系统。此外,当较低的时间延迟绑定为零时,导出延迟依赖的稳定条件,用于饱和非线性时延系统,作为所提出的静态AWC设计方法的特定场景。此外,当延迟衍生物绑定未知时,还提供了一种静态AWC设计策略。采用对非线性动力系统的应用来证明所提出的方法的有用性。提供了与现有文献的比较数值分析,以显示所提出的AWC结果的优越性。

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