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On the application of the Wazewski method to the problem of global stabilization

机译:Wazewski方法在全球稳定问题中的应用

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摘要

We consider a possible application of the Wazewski topological method to feedback control systems and to more general dynamical systems. We show how this method can be used to prove the impossibility of global stabilization in such problems. Moreover, we give sufficient conditions for the existence of a solution such that its trajectory never leaves a subset of the extended phase space of the system and does not tend asymptotically to a given equilibrium. We illustrate our result with various real-life systems including the Furuta pendulum and the wheeled inverted pendulum. (C) 2021 Elsevier B.V. All rights reserved.
机译:我们考虑Wazewski拓扑方法在反馈控制系统和更一般的动力系统中的可能应用。我们展示了如何使用这种方法来证明在这样的问题中全局稳定的不可能性。此外,我们给出了解存在的充分条件,使得解的轨迹永远不会离开系统扩展相空间的子集,并且不会渐近地趋向于给定的平衡点。我们用包括Furuta摆和轮式倒立摆在内的各种实际系统来说明我们的结果。(c)2021爱思唯尔B.V.保留所有权利。

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