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《JOURNAL OF UNIVERSITY OF ELECTRONIC SCIENCE AND TECHNOLOGY OF CHINA》 1995-01
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The BIBO Stasbilization of Multivariable Feedback Systems

Xu Daoyi(Dept.of Mathematies,Sichuan Normal University Chengdu 610066)Zhong Shoumang(Dept.of Applied Mathematies,UEST of China Chengdu 610054)  
This paper studies the probem of BIBO stabilization of multivariable feedback controlsystems. Applying a stahhing local state fedbeck to each subystem,rnaking use of the Lyapunov function and combining with the matrix Riccati equation,the sufficient conditions to guarantee the BIBO stablllzationof largffe- scale systems are derived.These conditions obtalned here are improved and the main results ofRef.[6] are extend.
【Fund】: 国家自然科学基金
【CateGory Index】: O231
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【References】
Chinese Journal Full-text Database 2 Hits
1 Cao Kecai Zhong Shouming Liu Bisen (School of Applied Mathematics, UEST of China Chengdu 610054);BIBO and Robust Stabilization for System with Time-Delay and Nonlinear Perturbations[J];Journal of University of Electronic Science and Technology of China;2003-06
2 HUANG Yuan-qing~1,LI Ping~1 (1.School of Computer Science,Sichuan University of Science & Engineering,Zigong 643000,China; 2.School of Applied Mathematics,University of Electronic Science and Technology of China,Chengdu 610054,China);BIBO Stability of Mixed Delays Systems[J];Journal of Sichuan University of Science & Engineering(Natural Science Edition);2009-06
【Co-references】
Chinese Journal Full-text Database 10 Hits
1 GUO Liang-dong,SHA Qiu-fu,HE Xi-qin(Falcuty of Science,Anshan University of Science and Technology,Anshan 114044,China);A necessary and sufficient conditions and a sufficient conditions of the Hurwitz stability of interval matrices[J];Journal of Anshan University of Science and Technology;2005-02
2 ZHAO Guo-feng,SONG Yang,GUO Jian,HU Wei-li(Department of Automation,Nanjing University of Science and Technology,Nanjing 210094,Jiangsu,China);Backlash Nonlinearity Switching Control with Proximate Time Optimal Compensation[J];Acta Armamentarii;2006-02
3 Gao Weibing;ROBUST STABILITY IN FINITE REGION OF LARGE SCALE SYSTEMS[J];;1984-04
4 WANG Guang-xiong, ZHANG Jing(Harbin Institute of Technology, Harbin 150001, China);The Frequency Theorem in control theory: Kalman- Yakubovich lemma[J];Electric Machines and Control;2002-04
5 Zhang Hua(Dept.of Applied Mathematics,UEST of China,Chengdu,Sichuan;THE CONNECTIVE STABILITY OF THE NEUTRAL DIFFERENTIAL LARGE-SCALE SYSTEM WITH VARIABLE DELAY[J];Journal of University of Electronic Science and Technology of China;1991-04
6 Zhong Shouming (Dept. of Applied Mathematic. UEST of China Chengdu 610054) Huang Yuanqing (Dept. of Electron Eng., Sichuan Institute of Light Ind. & Chem. Tech. Sichuan Zigong 643033);BIBO Stabilization of Nonlinear Systems with Time-delay[J];Journal of University of Electronic Science and Technology of China;2000-06
7 Li Guihua (CAAC Flying College Sichuan Guanghan 618307) Zhong Shouming Jing Ming (Dept. of Applied Mathematics, UEST of China Chengdu 610054);L~2-Gain Stability of Neural Networks[J];Journal of University of Electronic Science and Technology of China;2001-04
8 Cao Kecai Zhong Shouming (Dept. of Applied. Mathematic., UEST of China Chengdu 610054);The Stability Conditions of Time-varying and Neural Large-scale Systems[J];Journal of University of Electronic Science and Technology of China;2001-06
9 Cao Kecai Zhong Shouming Liu Bisen (School of Applied Mathematics, UEST of China Chengdu 610054);BIBO and Robust Stabilization for System with Time-Delay and Nonlinear Perturbations[J];Journal of University of Electronic Science and Technology of China;2003-06
10 Zhong Shouming ;FuYingding(Dept.of Applied Mathematics,UEST of China Chengdu 610054);THE ROBUST STABILIZATION OF UNCERTAIN DISCRETE-TIME YSTEM WITH DELAY[J];JOURNAL OF UNIVERSITY OF ELECTRONIC SCIENCE AND TECHNOLOGY OF CHINA;1994-05
【Secondary References】
Chinese Journal Full-text Database 3 Hits
1 WU Sai1, DENG Fei-qi2, ZHANG Cheng-ke1, and SUN You-fa1 (1. School of Management, Guangdong University of Technology Guangzhou 510520; 2. School of Automation Science and Engineering, South China University of Technology Guangzhou 510640);Decentralized Output Feedback Control for Stochastic Large-Scale Systems with Time-Varying Delays[J];Journal of University of Electronic Science and Technology of China;2009-04
2 CHEN Guo-pei~(1,2),YANG Ting~2,LI Jun-min~1 (1.Department of Applied Mathematics,Xidian University,Xi'an 710071,China;2.Department of Mathematics, Huizhou University,Huizhou 516007,China.;New sufficient condition of finite time stability for nonlinear systems[J];Control and Decision;2011-06
3 HUANG Yuan-qing~1,LI Ping~1 (1.School of Computer Science,Sichuan University of Science & Engineering,Zigong 643000,China; 2.School of Applied Mathematics,University of Electronic Science and Technology of China,Chengdu 610054,China);BIBO Stability of Mixed Delays Systems[J];Journal of Sichuan University of Science & Engineering(Natural Science Edition);2009-06
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