• DocumentCode
    2943304
  • Title

    The Determination of Modal Damping Ratios and Natural Frequencies from Bispectrum Modeling

  • Author

    Liou, Cheng-Yuan ; Chang, Chih-Chi

  • Author_Institution
    National Taiwan University, Taipei, Taiwan, China
  • fYear
    1987
  • fDate
    Sept. 28 1987-Oct. 1 1987
  • Firstpage
    548
  • Lastpage
    553
  • Abstract
    We present a new signal processing and testing technique by using higher statistical moment, the bispectrum, to determine the damping ratio and natural frequency of offshore structures excited by both unexpected Gaussian forces and known non-Gaussian driving forces. Due to the unexpected exciting forces, such as the turbulence, in the ocean environment, the transfer functions of the offshore structures are hardly determined through operating a known driving force and measuring its response. In order to overcome this problem, some of the existing techniques try to model the unexpected forces as white Gaussian forces or almost white Gaussian forces and determine the modal parameters from the response only. Some others are trying to average the input and output in certain effective way to suppress unexpected parts. Our method uses third order moment so as to keep the influence of the unexpected Gaussian forces away from the determination of the transfer function of the structure which has linear properties. We model the third order moment property of the response function with a bispectral model. And the modal parameters can be calculated from the estimated model´s coefficients. Our method was proved by a considerable amount of simulations.
  • Keywords
    Covariance matrix; Damping; Difference equations; Eigenvalues and eigenfunctions; Fourier transforms; Frequency; Integral equations; Polynomials; Power system modeling; Signal sampling;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    OCEANS '87
  • Conference_Location
    Halifax, NS, Canada
  • Type

    conf

  • DOI
    10.1109/OCEANS.1987.1160827
  • Filename
    1160827