• DocumentCode
    424022
  • Title

    An effective approach to nonlinear Hammerstein model identification using evolutionary neural network

  • Author

    Hakimi-M, M. ; Khaloozadeh, Hamid

  • Volume
    3
  • fYear
    2004
  • fDate
    25-29 July 2004
  • Firstpage
    2273
  • Abstract
    In this paper, a new approach to nonlinear system. identification using evolutionary Neural Networks and LMS algorithm has been proposed. System in our method consists of a static nonlinear function in series with a dynamic linear function, which has been refers to as Hammerstein model. NN, in the form of nonlinear function, is implemented to approximate nonlinear term, where GA is responsible for finding optimal weights of the NN. GA also offers linear system order, which is used to estimate linear system coefficients through LMS. AIC is used as the fitness function of the GA. Chebychev´s polynomials and Taylor´s power series are also employed, where simulation results present the effectiveness of the NN with respect to latter functions.
  • Keywords
    Chebyshev approximation; genetic algorithms; identification; least mean squares methods; linear systems; neural nets; nonlinear functions; nonlinear systems; polynomial approximation; series (mathematics); Chebyshev polynomials; GA fitness function; LMS algorithm; Taylor power series; dynamic linear function; evolutionary neural networks; linear system coefficient estimation; nonlinear Hammerstein model; nonlinear system identification; optimal weights; static nonlinear function approximation; Algorithm design and analysis; Genetic algorithms; Hydraulic actuators; Least squares approximation; Linear systems; Neural networks; Nonlinear systems; Recursive estimation; System identification; Valves;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Neural Networks, 2004. Proceedings. 2004 IEEE International Joint Conference on
  • ISSN
    1098-7576
  • Print_ISBN
    0-7803-8359-1
  • Type

    conf

  • DOI
    10.1109/IJCNN.2004.1380977
  • Filename
    1380977