Design of nonlinear systems based on the controllable jordan form

被引:0
|
作者
A. R. Gaiduk
机构
[1] Taganrog State Radio Engineering University,
来源
关键词
02.30.Yy;
D O I
暂无
中图分类号
学科分类号
摘要
The controllable Jordan form of the control-affine system equations was shown to exist besides the controllable Frobenius form. Explicit expressions of the stabilizing control of continuous and discrete one-control plants whose equations are represented in the controllable Jordan form, as well as the conditions for reduction to the controllable Jordan form of the control-affine second-order equations of nonlinear plants were presented. Examples of design of nonlinear continuous control systems were given.
引用
收藏
页码:1017 / 1027
页数:10
相关论文
共 50 条
  • [21] A JORDAN CANONICAL FORM FOR REACHABLE LINEAR-SYSTEMS
    HINRICHSEN, D
    PRATZELWOLTERS, D
    LINEAR ALGEBRA AND ITS APPLICATIONS, 1989, 122 : 489 - 524
  • [22] The Order of Minimal Realization of Jordan Canonical Form Systems
    Pirbazari, Kameleh Nassiri
    Azari, Mehdi
    BOLETIM SOCIEDADE PARANAENSE DE MATEMATICA, 2018, 36 (03): : 81 - 88
  • [23] Controllability minimum principle based construction of the null controllable region for nonlinear systems
    Mahmood, Maaz
    Homer, Tyler
    Mhaskar, Prashant
    INTERNATIONAL JOURNAL OF ROBUST AND NONLINEAR CONTROL, 2021, 31 (12) : 6025 - 6038
  • [24] OBSERVABILITY OF CONTROLLABLE NONLINEAR DYNAMIC SYSTEMS.
    Reznikov, B.A.
    Shestakov, N.N.
    Soviet Aeronautics (English translation of Izvestiya VUZ, Aviatsionnaya Tekhnika), 1977, 20 (02): : 126 - 128
  • [25] CONTROLLABLE CASCADE CONNECTIONS OF NONLINEAR-SYSTEMS
    TSINIAS, J
    KALOUPTSIDIS, N
    NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS, 1987, 11 (11) : 1229 - 1244
  • [26] Explicit MPC of LPV Systems in the Controllable Canonical Form
    Kvasnica, Michal
    Szuecs, Alexander
    Fikar, Miroslav
    Drgona, Jan
    2013 EUROPEAN CONTROL CONFERENCE (ECC), 2013, : 1035 - 1040
  • [27] Finite Time Controller Design of Nonlinear Quantized Systems with Nonstrict Feedback Form
    Xueyi Zhang
    Fang Wang
    Lili Zhang
    International Journal of Control, Automation and Systems, 2019, 17 : 225 - 233
  • [28] Direct transformation of nonlinear systems into state affine MISO form for observer design
    Souleiman, I
    Glumineau, A
    Schreier, G
    IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 2003, 48 (12) : 2191 - 2196
  • [29] Static Output Control Design for Nonlinear Systems in the Takagi-Sugeno Form
    Krokavec, Dusan
    Filasova, Anna
    Hladky, Vratislav
    2014 IEEE 15TH INTERNATIONAL SYMPOSIUM ON COMPUTATIONAL INTELLIGENCE AND INFORMATICS (CINTI), 2014, : 433 - 438
  • [30] Finite Time Controller Design of Nonlinear Quantized Systems with Nonstrict Feedback Form
    Zhang, Xueyi
    Wang, Fang
    Zhang, Lili
    INTERNATIONAL JOURNAL OF CONTROL AUTOMATION AND SYSTEMS, 2019, 17 (01) : 225 - 233