On Stabilization of 2D Roesser Models

Olivier Bachelier; Nima Yeganefar; Driss Mehdi; Wojciech Paszke

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On Stabilization of 2D Roesser Models

机译：关于二维Roesser模型的稳定性

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This note is devoted to the stabilization of 2D Roesser models which are discrete, continuous, or mixed continuous-discrete. A recent linear matrix inequalities (LMIs) necessary and sufficient condition for stability of such models is used to derive a quasi non conservative technique for state feedback stabilization.

机译：本笔记专门介绍离散，连续或混合连续离散的二维Roesser模型的稳定性。最近的线性矩阵不等式（LMI）是此类模型稳定性的必要条件和充分条件，用于推导用于状态反馈稳定化的拟非保守技术。

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来源
《IEEE Transactions on Automatic Control》 |2017年第5期|2505-2511|共7页
作者
Olivier Bachelier; Nima Yeganefar; Driss Mehdi; Wojciech Paszke;
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作者单位

University of Poitiers, LIAS-ENSIP, Poitiers, France;

University of Poitiers, LIAS-ENSIP, Poitiers, France;

University of Poitiers, LIAS-ENSIP, Poitiers, France;

Institute of Control and Computation Engineering, University of Zielona Gora, Zielona Góra, Poland;

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正文语种 eng
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关键词
Two dimensional displays; Linear matrix inequalities; Stability analysis; State feedback; Frequency modulation; Structural engineering; Transfer functions;

机译：二维显示;线性矩阵不等式;稳定性分析;状态反馈;频率调制;结构工程;传递函数;

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On Stabilization of 2D Roesser Models

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