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A unifying framework for the semiglobal stabilization of nonlinearuncertain systems via measurement feedback

机译:通过测量反馈实现非线性不确定系统半全局稳定的统一框架

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We study the problem of semiglobally stabilizing an uncertain nonlinear system consisting of a linear nominal system perturbed by either nonlinearities or model uncertainties. Our approach relies on well-known H∞ linear control tools and allows one to recover and improve, in the unifying framework of a semiglobal separation result, existing results on the semiglobal stabilization via output feedback. In particular, we discuss the case of uncorrupted outputs, input and output nonlinearities, or model uncertainties, which may include, for example, practical situations such as backlash, hysteresis, and saturations. The key feature of our design procedure is given by the choice of two continuous functions: the first one is instrumental in constructing a stabilizing controller; the second one arises in the candidate Lyapunov function for the closed-loop system. Relying on our main theorem, we give general tools for achieving large regions of attraction via bounded measurement feedback for a wide class of nonlinear uncertain interconnected systems
机译:我们研究了由非线性或模型不确定性干扰的线性名义系统组成的不确定非线性系统的半全局稳定问题。我们的方法依赖于众所周知的H∞线性控制工具,并允许其在半全局分离结果的统一框架中通过输出反馈来恢复和改进半全局稳定化的现有结果。特别是,我们讨论了无损坏的输出,输入和输出非线性或模型不确定性的情况,例如,可能包括诸如反冲,磁滞和饱和等实际情况。我们设计过程的关键特征是通过选择两个连续函数来给出的:第一个函数在构造稳定控制器方面起着重要作用;第二个问题出现在闭环系统的候选Lyapunov函数中。根据我们的主要定理,我们提供了用于通过一类非线性不确定互连系统的有界测量反馈来实现大区域吸引的通用工具

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