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Robust Detectability From the Measurements Plus State Feedback Stabilization Imply Semiglobal Stabilization From the Measurements

机译:测量结果的稳健可检测性以及状态反馈的稳定度意味着测量结果的半全局稳定度

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摘要

We study the problem of stabilizing with large regions of attraction a general class of nonlinear system consisting of a linear nominal system plus uncertainties. A similar result was given by the same author in previous works; in this note, we prove that what was referred in these works to as “nonlinear coupling condition” can be reformulated in the control design as a “nonlinear rescaling” of the Lyapunov functions of the closed-loop system plus the requirement for a suitably faster convergence of the state estimation error. We obtain a paradigm very similar to the linear case, for which if a couple of Riccati-like inequalities (state feedback and observer design) are satisfied then a measurement feedback stabilizing controller can be readily found. Examples are given for showing improvements over the existing literature.
机译:我们研究了用大的吸引区域来稳定一类由线性标称系统和不确定性组成的非线性系统的稳定问题。同一作者在以前的作品中也得出了类似的结果。在本说明中,我们证明了在这些工作中所称的“非线性耦合条件”可以在控制设计中重新定义为闭环系统Lyapunov函数的“非线性重定标度”,以及对更快地进行调整的要求状态估计误差的收敛性。我们获得了一个与线性情况非常相似的范例,对于该范例,如果满足几个Riccati不等式(状态反馈和观察者设计),则可以轻松找到测量反馈稳定控制器。给出了一些示例,以显示对现有文献的改进。

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