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Uniformly hyperbolic control theory

机译:一致双曲控制理论

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This paper gives a summary of a body of work at the intersection of control theory and smooth nonlinear dynamics. The main idea is to transfer the concept of uniform hyperbolicity, central to the theory of smooth dynamical systems, to control-affine systems. Combining the strength of geometric control theory and the hyperbolic theory of dynamical systems, it is possible to deduce control-theoretic results of non local nature that reveal remarkable analogies to the classical hyperbolic theory of dynamical systems. This includes results on controllability, robustness, and practical stabilizability in a networked control framework. (C) 2017 Elsevier Ltd. All rights reserved.
机译:本文总结了控制理论和平滑非线性动力学相交处的工作。主要思想是将统一双曲性的概念(以光滑动力系统的理论为中心)转移到控制仿射系统。结合几何控制理论和动力学系统的双曲理论的优势,可以推论非局部性质的控制理论结果,该结果揭示了与经典动力学系统的双曲理论的显着类比。这包括有关网络控制框架中的可控性,鲁棒性和实际稳定性的结果。 (C)2017 Elsevier Ltd.保留所有权利。

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