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《Journal of Liaoning Technical University》 1998-05
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Roburst Feedback Stabilization of a Class n Step Interval Systems(-)

Ma Shigao Gai Rudong (Institute of Machine Intelligent and Control, Liaoning Technical University,Fuxin China)  
This paper discusses roburst feedback stabilization of a class n step systems . we have found the control methods that design feedback stabilization for a class interval systems on the basis of literature(1).
【CateGory Index】: TP13
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【References】
Chinese Journal Full-text Database 3 Hits
1 Ma Shigao Gai Rudong (Institute of Machine Intelligcncy and Control of Liaoning Technical University,Fuxin,China);Roburst Feedback Stabilization of a Class N Step Interval System[J];Journal of Liaoning Technical University;1998-06
2 Ma Shigao; Gai Rudong(Institute of Machine Intelligence and Control of Liaoning Technical University,Fuxin,China);Disperse Feedback Stabiliiation of a Class Linear Large-scale Composite Systems[J];Journal of Liaoning Technical University (Natural Science Edition);1999-01
3 MA Shi-gao;YU Jing-bo Civil Aviation Uiniversity of China, Tianjin 300300, China;FEEDBACK STABILIZATION OF A CLASS LINEAR TIMEVARYING SYSTEMS[J];Journal of Tianjin Institute of Light Industry;2003-S1
【Co-citations】
Chinese Journal Full-text Database 10 Hits
1 Chang Zhenggui; Chen Xuebi (Dept.of Automation);True-Basic Realization of Unbalanced Compensating Matrices Fitting[J];JOURNAL OF ANSHAN INSTITUTE OF IRON AND STEEL TECHNOLOGY;1996-03
2 Wang Chenjiu ;Chen Xuebo; Chang Zhenggui(President Office) (Dept.of Electronic Engineering);Contraction-Mapping and Singularvalue Analysis of Multivariable Systems[J];JOURNAL OF ANSHAN INSTITUTE OF IRON AND STEEL TECHNOLOGY;1996-06
3 SI Cai-ying (Zhejiang Vocational and Technical Institute of Transportation, Hangzhou 311112, China);A Recurrence Method of Grades for Left Pseudo Inverse and Right Pseudo Inverse[J];Journal of Baoding University;2008-02
4 Yang Zhongpeng(Department of Mathematics);Solutions of Consistent Right Linear Equations over the Quaternion Field[J];;1996-02
5 Yu Niancai, Chen Decheng, Zheng Wangeri Department of Mechanics, Peking University. Nanjing Turbine and Motor Factory, Nanjing.;On the Sufficient and Necessary Conditions for the Discoupling of the Pencil of Complex Mode Matrices in a Complex Space[J];Acta Scicentiarum Naturalum Universitis Pekinesis;1987-03
6 Zhao Yongdong Huang Lin (Mechanics Department);The Singular-Value Decomposition of Linear Bounded Compact Operator on l~2 and Its Application[J];Acta Scicentiarum Naturalum Universitis Pekinesis;1988-01
7 WU Jike ZHOU Kun (Department of Mechanics, Peking University);Numerical Computation for High Dimension Hopf Bifurcation[J];Acta Scicentiarum Naturalum Universitis Pekinesis;1993-05
8 YU Xuegang\ HUANG Lin (Dept.of Mechanics & Engineering Science,Peking Uni versity,Beijing\ 100871);Some Geometrical Properties of Stable Matrix Families[J];ACTA SCICENTIARUM NATURALUM UNIVERSITIS PEKINESIS;1999-05
9 Cheng Peng;THE CANONICAL FORM OF LINEAR CHARACTERISTIC SYSTEMS[J];Journal of Beijing University of Aeronautics and Astronautics;1989-01
10 Yue Guojin Yan Litang;THE PROPERTIES AND APPLICATIONS OF MODAL THEORY IN ROTOR DYNAMICS[J];Journal of Beijing University of Aeronautics and Astronautics;1989-01
【Co-references】
Chinese Journal Full-text Database 1 Hits
1 Ma Shigao Gai Rudong (Institute of Machine Intelligcncy and Control of Liaoning Technical University,Fuxin,China);Roburst Feedback Stabilization of a Class N Step Interval System[J];Journal of Liaoning Technical University;1998-06
【Secondary References】
Chinese Journal Full-text Database 2 Hits
1 Ma Shigao; Gai Rudong(Institute of Machine Intelligence and Control of Liaoning Technical University,Fuxin,China);Disperse Feedback Stabiliiation of a Class Linear Large-scale Composite Systems[J];Journal of Liaoning Technical University (Natural Science Edition);1999-01
2 LONG Hai-yan1,BIAN Shao-feng2(1.Dept.of Computer and Information Science,Dongguan Univ.of Technology,Dongguan 523808,China;2.College of Electricaland Information Engineering,Naval Univ.of Engineering,Wuhan 430033,China);Tranquilization conditions of second-order linear time-variant systems based on coefficients[J];Journal of Naval University of Engineering;2008-06
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