• DocumentCode
    1495945
  • Title

    A gaussian sum approach to blind carrier phase estimation and data detection in turbo coded transmissions

  • Author

    Lehmann, Frederic

  • Author_Institution
    Dept. CITI, TELECOM SudParis, Evry, France
  • Volume
    57
  • Issue
    9
  • fYear
    2009
  • fDate
    9/1/2009 12:00:00 AM
  • Firstpage
    2619
  • Lastpage
    2632
  • Abstract
    We present a joint phase estimation and decoding method for convolutional turbo codes in the presence of strong phase noise. In order to overcome the problem of phase ambiguity and cycle slips, a combined state-space model for the time varying phase and the component convolutional codes is introduced. The proposed algorithm uses a Gaussian sum approach to approximate the multimodal a posteriori probability density function (pdf) of the phase in a blind context. We compare our method to the well known alternative consisting in discretizing the phase.Monte-Carlo simulations for the turbo code used in the DVB-RCS standard show that the performances of the proposed scheme are close to decoding with perfect knowledge of the phase.
  • Keywords
    Gaussian processes; Monte Carlo methods; approximation theory; convolutional codes; decoding; digital video broadcasting; phase estimation; phase noise; probability; turbo codes; DVB-RCS standard; Gaussian sum approach; Monte-Carlo simulation; aposteriori probability density function; approximation theory; blind carrier phase estimation; convolutional turbo code; data detection; decoding method; phase noise; state-space model; Channel coding; Convolutional codes; Demodulation; Iterative algorithms; Iterative decoding; Phase detection; Phase estimation; Phase noise; Signal to noise ratio; Turbo codes; Turbo codes, phase noise, iterative detection, blind decoding, Gaussian sum parameterization.;
  • fLanguage
    English
  • Journal_Title
    Communications, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0090-6778
  • Type

    jour

  • DOI
    10.1109/TCOMM.2009.09.080028
  • Filename
    5281752