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Absolute stabilization of Lur'e systems via dynamic output feedback

机译:通过动态输出反馈实现Lur'e系统的绝对稳定

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摘要

In this paper, we study the problem of absolute stabilization under dynamic output feedback for Lur’e systems with sector-bounded unknown nonlinearities. In most of the literature, besides the incremental sector-boundedness condition, the Lur’e-type nonlinearity itself is assumed to be known exactly and used in the dynamic output feedback controller design. In the present paper only the sector-boundedness condition is employed, and exact knowledge of the nonlinearity will not be used in the controller design. More precisely, we will only employ knowledge of the sector in which the unknown nonlinearity lies. Two different approaches will be presented for the dynamic controller design, both using linear matrix inequality techniques. Numerical simulations of a flexible joint robotic arm will illustrate the theoretical results obtained in this paper.
机译:在本文中,我们研究了具有界界未知非线性的Lur'e系统在动态输出反馈下的绝对稳定问题。在大多数文献中,除了增量扇区有界条件外,还假定Lur’e型非线性本身是已知的,并已用于动态输出反馈控制器设计中。在本文中,仅采用扇区有界条件,并且非线性的确切知识将不会用于控制器设计中。更准确地说,我们将仅使用未知非线性所在领域的知识。将为动态控制器设计提供两种不同的方法,均使用线性矩阵不等式技术。柔性关节机械臂的数值模拟将说明本文获得的理论结果。

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