Controllability of nonlinear algebraic differential systems

被引:0
|
作者
A. A. Shcheglova
机构
[1] Russian Academy of Sciences,Institute of System Dynamics and Control Theory, Siberian Branch
来源
关键词
02.30.Hq; 02.30.Yy;
D O I
暂无
中图分类号
学科分类号
摘要
We consider a control system of nonlinear ordinary differential equations unsolved for the derivative of the desired vector-function, the system having arbitrarily high index of unsolvability. For such systems the null-controllability by linear approximation is investigated. Conditions of complete controllability are obtained for the linear system with smooth coefficients. It is shown that the complete controllability implies the local null-controllability in the linear case.
引用
收藏
页码:1700 / 1722
页数:22
相关论文
共 50 条
  • [1] Controllability of Nonlinear Algebraic Differential Systems
    Shcheglova, A. A.
    [J]. AUTOMATION AND REMOTE CONTROL, 2008, 69 (10) : 1700 - 1722
  • [2] Controllability of linear algebraic differential systems
    Chistyakov, VF
    Shcheglova, AA
    [J]. AUTOMATION AND REMOTE CONTROL, 2002, 63 (03) : 399 - 412
  • [3] Controllability of Linear Algebraic Differential Systems
    V. F. Chistyakov
    A. A. Shcheglova
    [J]. Automation and Remote Control, 2002, 63 : 399 - 412
  • [4] Controllability of causal differential-algebraic systems with delay
    Krakhotko, V. V.
    Razmyslovich, G. P.
    [J]. IZVESTIYA INSTITUTA MATEMATIKI I INFORMATIKI-UDMURTSKOGO GOSUDARSTVENNOGO UNIVERSITETA, 2006, (03): : 75 - 76
  • [5] Kalman controllability decompositions for differential-algebraic systems
    Berger, Thomas
    Trenn, Stephan
    [J]. SYSTEMS & CONTROL LETTERS, 2014, 71 : 54 - 61
  • [6] Observability of nonlinear differential algebraic systems
    Terrell, WJ
    [J]. CIRCUITS SYSTEMS AND SIGNAL PROCESSING, 1997, 16 (02) : 271 - 285
  • [7] CONTROLLABILITY OF A CLASS OF NONLINEAR DELAY DIFFERENTIAL SYSTEMS
    CHARRIER, P
    [J]. COMPTES RENDUS HEBDOMADAIRES DES SEANCES DE L ACADEMIE DES SCIENCES SERIE A, 1975, 280 (03): : 113 - 116
  • [8] Observability of nonlinear differential algebraic systems
    William J. Terrell
    [J]. Circuits, Systems and Signal Processing, 1997, 16 : 271 - 285
  • [9] Approximate controllability of nonlinear impulsive differential systems
    Sakthivel, R.
    Mahmudov, N. I.
    Kim, J. H.
    [J]. REPORTS ON MATHEMATICAL PHYSICS, 2007, 60 (01) : 85 - 96
  • [10] Controllability and attainability criteria for linear differential-algebraic systems
    S. A. Minyuk
    O. A. Panasik
    [J]. Journal of Computer and Systems Sciences International, 2008, 47 : 673 - 686