• DocumentCode
    3241231
  • Title

    Analysis of transient signals using higher-order time-frequency distributions

  • Author

    Fonollosa, Javier Rodriguez ; Nikias, Chrysostomos L.

  • Author_Institution
    Signal & Image Process. Inst., Univ. of Southern California, Los Angeles, CA, USA
  • Volume
    5
  • fYear
    1992
  • fDate
    23-26 Mar 1992
  • Firstpage
    197
  • Abstract
    A general class of higher-order time-frequency representations, including Wigner higher-order spectra (WHOS), has been defined and studied recently as an extension of bilinear time-frequency distributions in terms of instantaneous higher-order moments of the signal. The analysis of mono- and multicomponent signals is considered using higher-order based time-frequency distributions. A computationally feasible implementation of the Wigner bispectrum and trispectrum (WHOS in the third and fourth order domain) is proposed considering one slice of the multifrequency space. The problem of cross-terms cancellation is addressed, and reduced interference distributions are defined as an extension of the Choi-Williams distribution
  • Keywords
    signal processing; spectral analysis; time-frequency analysis; Choi-Williams distribution; Wigner bispectrum; Wigner higher-order spectra; Wigner trispectrum; cross-terms cancellation; higher-order time-frequency distributions; monocomponent signals; multicomponent signals; multifrequency space; reduced interference distributions; transient signals analysis; Chirp; Flexible printed circuits; Image processing; Interference; Multidimensional systems; Signal analysis; Signal processing; Signal resolution; Time frequency analysis; Transient analysis;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Acoustics, Speech, and Signal Processing, 1992. ICASSP-92., 1992 IEEE International Conference on
  • Conference_Location
    San Francisco, CA
  • ISSN
    1520-6149
  • Print_ISBN
    0-7803-0532-9
  • Type

    conf

  • DOI
    10.1109/ICASSP.1992.226536
  • Filename
    226536