• DocumentCode
    1287718
  • Title

    Blind channel estimation for equalisation in dispersive fading channel

  • Author

    Banani, S. Alireza ; Vaughan, Rodney G.

  • Author_Institution
    Sch. of Eng. Sci., Simon Fraser Univ., Burnaby, BC, Canada
  • Volume
    5
  • Issue
    11
  • fYear
    2011
  • Firstpage
    1577
  • Lastpage
    1586
  • Abstract
    A new blind channel estimation technique is presented for non-linear/linear equalisation in a frequency-selective Rayleigh fading channel. At each symbol interval, a decision algorithm first makes a primary data estimate based on constrained linear minimum mean square error criterion, and then this is applied to subsequent channel estimation. Channel estimates are obtained in the form of two alternative, related methods: directly from the Wiener solution or Kalman-based recursion. The former performs better but requires more values from the normalised time-correlation function. The performance is evaluated by simulation, allowing fair comparison with the benchmark of equalised coherent detection; optimal uncoded orthogonal frequency division multiplexing with perfect channel state information at the receiver; the conventional decision-directed Kalman filtering which employs channel tracking with delay; and for the special case of flat fading, an optimised, pilot symbol-assisted modulation system.
  • Keywords
    Rayleigh channels; channel estimation; decision theory; least mean squares methods; Kalman-based recursion; Wiener solution; blind channel estimation; constrained linear minimum mean square error criterion; decision algorithm; dispersive fading channel; frequency-selective Rayleigh fading channel; linear equalisation; nonlinear equalisation; normalised time-correlation function; pilot symbol-assisted modulation system; subsequent channel estimation;
  • fLanguage
    English
  • Journal_Title
    Communications, IET
  • Publisher
    iet
  • ISSN
    1751-8628
  • Type

    jour

  • DOI
    10.1049/iet-com.2010.0730
  • Filename
    5969648