• DocumentCode
    165062
  • Title

    Output PI control of MIMO linear continuous-time systems

  • Author

    Krokavec, Dusan ; Filasova, Anna

  • Author_Institution
    Dept. of Cybern. & Artificial Intell., Tech. Univ. of Kosice, Kosice, Slovakia
  • fYear
    2014
  • fDate
    28-30 May 2014
  • Firstpage
    279
  • Lastpage
    284
  • Abstract
    The paper is concerned with the problem of designing PI output feedback control laws for linear time-invariant systems. Since this problem is generally stated as a bilinear optimization problem, using standard form of Lyapunov function and symmetric positive definite slack matrices, an enhanced algorithm is introduced with incidence of a scalar tuning parameter. The solution, obtained through linear matrix inequalities and equalities formulation, also unifies the control law design LMI-based procedure. The results, offering the conditions of PI output controller existence, are illustrated with numerical examples to note effectiveness and applicability of the considered approach.
  • Keywords
    Lyapunov methods; MIMO systems; PI control; continuous time systems; control system synthesis; feedback; linear matrix inequalities; linear programming; linear systems; Lyapunov function; MIMO linear continuous-time systems; bilinear optimization problem; control law design; linear matrix equalities; linear matrix inequalities; linear time-invariant systems; multiple-input multiple-output systems; output PI control; output feedback control laws; proportional-integral control; scalar tuning parameter; symmetric positive definite slack matrices; Linear matrix inequalities; MIMO; Matrix converters; Output feedback; Pi control; Symmetric matrices; Lyapunov function; asymptotic stability; linear matrix equality; linear matrix inequality; multivariable PI output feedback; static output feedback controller;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Control Conference (ICCC), 2014 15th International Carpathian
  • Conference_Location
    Velke Karlovice
  • Print_ISBN
    978-1-4799-3527-7
  • Type

    conf

  • DOI
    10.1109/CarpathianCC.2014.6843612
  • Filename
    6843612