• DocumentCode
    2455222
  • Title

    Dispersion of infinite constellations in MIMO fading channels

  • Author

    Vituri, Shlomi ; Feder, Meir

  • Author_Institution
    Dept. of EE-Syst., Te l-Av iv Univ., Te l-Aviv, Israel
  • fYear
    2012
  • fDate
    14-17 Nov. 2012
  • Firstpage
    1
  • Lastpage
    5
  • Abstract
    In this work we extend the setting of communication without power constraint, proposed by Poltyrev, to a t × r multiple-input multiple-output (MIMO) fast fading channels with channel state information (radio ) at the receiver. The optimal codewords density, or actually the optimal normalized log density (NLD), is considered. Poltyrev´s capacity for this channel is the highest achievable NLD, at possibly large number of channel uses, that guarantees a vanishing error probability. For a given finite number of channel uses n and a fixed error probability e, there is a gap between the highest achievable NLD and Poltyrev´s capacity. As in other channels, this gap asymptotically vanishes as the square root of V over n, multiplied by the inverse Q-function of the allowed error probability ϵ, where V is the channel dispersion. Currently our results are valid for t ≤ r.
  • Keywords
    MIMO communication; error statistics; fading channels; radio receivers; CSI; MIMO fading channels; Poltyrev; Poltyrev capacity; channel dispersion; channel state information; fixed error probability; infinite constellation dispersion; inverse Q-function; multiple-input multiple-output fast fading channels; optimal NLD; optimal codewords; optimal normalized log density; power constraint; radio receiver; Channel capacity; Dispersion; Fading; Integrated circuits; MIMO; Reactive power; Signal to noise ratio;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Electrical & Electronics Engineers in Israel (IEEEI), 2012 IEEE 27th Convention of
  • Conference_Location
    Eilat
  • Print_ISBN
    978-1-4673-4682-5
  • Type

    conf

  • DOI
    10.1109/EEEI.2012.6376942
  • Filename
    6376942