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A novel approach for static anti-windup compensation of one-sided Lipschitz systems under input saturation

机译:一种新的输入饱和下单面嘴唇尖端系统静态抗风补偿的新方法

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摘要

This paper illustrates a new strategy for designing the local static anti-windup (AW) compensator for nonlinear systems with one-sided Lipschitz (OSL) nonlinearities under saturating actuators and exogenous disturbances. The static AW strategy is designed such that the resulting closed-loop system with OSL nonlinearity, actuator saturation, and exogenous disturbance is stable and the region of attraction can be maximized. Inequalities based conditions are formulated for the static AW gain design by using Lyapunov stability theory, sector condition, L-2 gain reduction, OSL inequality, and quadratic inner-bounded (QIB) condition. The proposed AW technique is simpler to design, straightforward to implement and deals with a broader class of systems in contrast to conventional methods. An application example demonstrates that the proposed static AW can successfully mitigate the saturation consequences in OSL nonlinear systems. (C) 2020 Elsevier Inc. All rights reserved.
机译:本文说明了在饱和致动器和外源干扰下设计具有单侧Lipschitz(OSL)非线性的非线性系统的本地静电抗风(AW)补偿器的新策略。 设计了静态AW策略,使得所得到的闭环系统具有OSL非线性,致动器饱和度和外源干扰是稳定的,并且吸引区域可以最大化。 通过使用Lyapunov稳定性理论,扇区状况,L-2增益,OSL不等式和二次内部有界(QIB)条件,将基于静态AW增益设计配制的基于不平等的条件。 建议的AW技术更简单地设计,直接实现和处理与传统方法相比的更广泛的系统。 应用示例演示了所提出的静态AW可以成功减轻OSL非线性系统中的饱和后果。 (c)2020 Elsevier Inc.保留所有权利。

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