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首页> 外文期刊>Systems and Control Letters >THE KALMAN-YAKUBOVICH-POPOV LEMMA IN A BEHAVIOURAL FRAMEWORK
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THE KALMAN-YAKUBOVICH-POPOV LEMMA IN A BEHAVIOURAL FRAMEWORK

机译:行为框架中的卡尔曼-雅库布维奇-波波夫引理

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摘要

The classical Kalman-Yakubovich-Popov Lemma provides a link between dissipativity of a system in state-space form and the solution to a linear matrix inequality. In this paper we derive the KYP Lemma for linear systems described by higher-order differential equations. The result is an LMI in terms of. the original coefficients in which the dissipativity problem is posed. Subsequently we study the connection between dissipativity and spectral factorization of polynomial matrices. This enables us to derive a new algorithm for polynomial spectral factorization in terms of an LMI in the coefficients of a polynomial matrix. (C) 1997 Elsevier Science B.V. [References: 8]
机译:经典的Kalman-Yakubovich-Popov引理提供了状态空间形式的系统耗散性与线性矩阵不等式解之间的联系。在本文中,我们推导了由高阶微分方程描述的线性系统的KYP引​​理。结果就是一个LMI。造成耗散性问题的原始系数。随后,我们研究了耗散性与多项式矩阵的谱分解之间的联系。这使我们能够根据多项式矩阵系数中的LMI导出用于多项式频谱分解的新算法。 (C)1997 Elsevier Science B.V. [参考:8]

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