• DocumentCode
    3099733
  • Title

    Reduced order modelling of linear interval systems using multipoint continued fraction expansion

  • Author

    Ismail, O.

  • Author_Institution
    Dept. of Comput. Eng., Univ. of Aleppo, Syria
  • fYear
    2004
  • fDate
    19-23 April 2004
  • Firstpage
    303
  • Lastpage
    304
  • Abstract
    Due to the fact that the overall geometry sizes of electronic structure in general becomes smaller and the frequencies of the signals used by these structures is increasing, many electromagnetic effects are tending to influence the behavior of the whole electronic structures. These effects do not only take place in very small features sizes in chips, but also on PCB´s scale these effects are observed. Modeling of the behavior of these structures involves complicated and, more important, very large systems. Model order reduction can help reducing the size of these models, to make it computationally more flexible. In this paper, reduced order modeling of linear interval systems using multipoint continued fraction expansion is studied. Continuous time invariant systems characterized by rational transfer functions is also considered in this paper. The Kharitonov´s polynomial associated with the numerators and denominators of the original interval system and interval reduced model are obtained.
  • Keywords
    T invariance; continuous time systems; linear systems; polynomials; rational functions; reduced order systems; transfer functions; Kharitonovs polynomial; PCB; continuous time invariant systems; linear interval systems; multipoint continued fraction expansion; rational transfer functions; reduced order modelling; Computational modeling; Computer graphics; Equations; Frequency; Geometry; Polynomials; Reduced order systems; Stability; Transfer functions; Upper bound;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Information and Communication Technologies: From Theory to Applications, 2004. Proceedings. 2004 International Conference on
  • Print_ISBN
    0-7803-8482-2
  • Type

    conf

  • DOI
    10.1109/ICTTA.2004.1307748
  • Filename
    1307748