一类不确定线性系统二次D-稳定的LMI条件

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一类不确定线性系统二次D-稳定的LMI条件

周武能, 苏宏业, 褚健

文章导航 > 自动化学报 > 2005 > 31(3): 379-384

周武能, 苏宏业, 褚健. 一类不确定线性系统二次D-稳定的LMI条件. 自动化学报, 2005, 31(3): 379-384.

引用本文:

周武能, 苏宏业, 褚健. 一类不确定线性系统二次D-稳定的LMI条件. 自动化学报, 2005, 31(3): 379-384.

ZHOU Wu-Neng, SU Hong-Ye, CHU Jian. LMI Condition of Quadratic D-stability for a Class of Uncertain Linear Systems. ACTA AUTOMATICA SINICA, 2005, 31(3): 379-384.

Citation:

ZHOU Wu-Neng, SU Hong-Ye, CHU Jian. LMI Condition of Quadratic D-stability for a Class of Uncertain Linear Systems. ACTA AUTOMATICA SINICA, 2005, 31(3): 379-384.

周武能, 苏宏业, 褚健. 一类不确定线性系统二次D-稳定的LMI条件. 自动化学报, 2005, 31(3): 379-384.

引用本文:

周武能, 苏宏业, 褚健. 一类不确定线性系统二次D-稳定的LMI条件. 自动化学报, 2005, 31(3): 379-384.

ZHOU Wu-Neng, SU Hong-Ye, CHU Jian. LMI Condition of Quadratic D-stability for a Class of Uncertain Linear Systems. ACTA AUTOMATICA SINICA, 2005, 31(3): 379-384.

Citation:

ZHOU Wu-Neng, SU Hong-Ye, CHU Jian. LMI Condition of Quadratic D-stability for a Class of Uncertain Linear Systems. ACTA AUTOMATICA SINICA, 2005, 31(3): 379-384.

一类不确定线性系统二次D-稳定的LMI条件

1.
National Laboratory of Industrial Control Technology, Institute of Advanced Process Control, Zhejiang University, Hangzhou 310027

通讯作者:
周武能

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出版历程
- 收稿日期: 2003-11-21
- 修回日期: 2004-07-31
- 刊出日期: 2005-05-20

LMI Condition of Quadratic D-stability for a Class of Uncertain Linear Systems

1.
National Laboratory of Industrial Control Technology, Institute of Advanced Process Control, Zhejiang University, Hangzhou 310027

More Information

Corresponding author: ZHOU Wu-Neng

摘要: A necessary and sufficient condition of the quadratic D-stability for a class of uncertain linear systems is presented in terms of linear matrix inequality (LMI) technology. Finally, the validity and less conservatism of the obtained results in this paper are illustrated by a benchmark example.
- Uncertain systems /
- quadratic D-stability /
- linear matrix inequality (LMI)
Abstract: A necessary and sufficient condition of the quadratic D-stability for a class of uncertain linear systems is presented in terms of linear matrix inequality (LMI) technology. Finally, the validity and less conservatism of the obtained results in this paper are illustrated by a benchmark example.
- Uncertain systems /
- quadratic D-stability /
- linear matrix inequality (LMI)

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