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Lyapunov functions and discontinuous stabilizing feedback

机译:Lyapunov功能和不连续的稳定反馈

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摘要

We study the controllability and stability of control systems that are nonlinear, and for which, for whatever reason, linearization fails. We begin by motivating the need for two seemingly exotic tools: non-smooth control-Lyapunov functions, and discontinuous feedbacks. With the aid of nonsmooth analysis, we build a theory around these tools. We proceed to apply it in various contexts, focusing principally on the design of discontinuous stabilizing feedbacks.
机译:我们研究非线性控制系统的可控制性和稳定性,并且由于某种原因线性化会失败。我们首先激发对两个看似奇特的工具的需求:非平滑控制Lyapunov函数以及不连续的反馈。借助非平滑分析,我们围绕这些工具建立了理论。我们继续将其应用在各种情况下,主要侧重于不连续稳定反馈的设计。

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