• DocumentCode
    2753942
  • Title

    Control system analysis with Mathematica

  • Author

    Barker, H. Anthony ; Grant, P.W. ; Zhuang, M.

  • Author_Institution
    Univ. of Wales, Swansea, UK
  • fYear
    1996
  • fDate
    35157
  • Firstpage
    42401
  • Lastpage
    42405
  • Abstract
    It is shown that the linkage between Mathematica and MATLAB allows the graphical user interface of the associated simulation software SIMULINK to be used as a graphical user interface for Mathematica. This facility for defining the dynamic system models to be analysed by Mathematica has several significant advantages. In particular, the models are constructed by means of a comprehensive and well-developed graphical interface familiar to the control engineer, and the results of analysis obtained with Mathematica can be compared directly with the results of simulation obtained with SIMULINK. A Mathematica-based toolbox for the analysis and design of linear control systems is then described. It is shown that both continuous and digital systems may be analysed by Laplace- and z-transforms and that familiar tools such as root locus-and frequency response-diagrams are also available. Finally, an application of Mathematica to the analysis of nonlinear systems by means of multidimensional transforms is described, and results presented which by manual methods would take an inordinate amount of time to obtain
  • Keywords
    control system analysis computing; Laplace transforms; MATLAB; Mathematica; Mathematica-based toolbox; SIMULINK simulation software; continuous systems; control engineer; control system analysis; digital systems; dynamic system models; frequency response diagrams; graphical user interface; linear control system analysis; linear control system design; multidimensional transforms; nonlinear system analysis; root locus diagrams; z transforms;
  • fLanguage
    English
  • Publisher
    iet
  • Conference_Titel
    Symbolic Computation for Control (Digest No: 1996/078), IEE Colloquium on
  • Conference_Location
    London
  • Type

    conf

  • DOI
    10.1049/ic:19960509
  • Filename
    573158