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Stabilization and Disturbance Attenuation of Nonlinear Systems Using Dissipativity Theory

机译:基于耗散理论的非线性系统的稳定与扰动衰减

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摘要

In this paper, we survey some recent results on stabilization and disturbance attenuation for nonlinear systems using a dissipativity approach. After reviewing the basic dissipativity concept, we stress the connections between Lyapunov designs and the problem of achieving passivity by feedback. Focusing on physical models, we then illustrate how the design of stabilizing feedback can take advantage of the natural energy balance equation of the system. Here stabilization is viewed as the task of shaping the energy of the system to enforce a minimum at the desired equilibrium. Finally, we show the implications of dissipativity theory as an appropriate framework to study the nonlinear H_∞ control problem.
机译:在本文中,我们使用耗散性方法调查了非线性系统的稳定性和扰动衰减的一些最新结果。在回顾了基本的耗散性概念之后,我们强调了Lyapunov设计与通过反馈实现无源性之间的联系。然后,我们将重点放在物理模型上,以说明稳定反馈的设计如何利用系统的自然能量平衡方程式。在此,稳定化被视为整形系统能量以在所需平衡下强制最小值的任务。最后,我们展示了耗散理论作为研究非线性H_∞控制问题的适当框架的意义。

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