• DocumentCode
    908468
  • Title

    Information capacity of additive white Gaussian noise channel with practical constraints

  • Author

    Honary, B. ; Ali, F. ; Darnell, M.

  • Author_Institution
    Dept. of Eng., Warwick Univ., Coventry, UK
  • Volume
    137
  • Issue
    5
  • fYear
    1990
  • Firstpage
    295
  • Lastpage
    301
  • Abstract
    The paper describes the determination of the additive white Gaussian noise channel information transmission capacity when the channel input and output are limited by certain constraints. The channel input constraints are those of signal amplitude, or signal amplitude and average power. The input signal amplitude and average power constraints are defined by restricting the channel input to values within the finite interval (-A, +A) and also to have average power equal to some specified value. The channel output constraint is that of signal clipping due to quantisation applied at the receiver. The input signal amplitude/output signal clipping constrained capacity, and the input signal amplitude and average power/output signal clipping constrained capacity are determined separately. It is found that there are unique, optimum and discrete input signal amplitude distributions, taking a finite number of values, and optimum output signal clippings that achieve these capacity values. The optimum input distribution values are also used to determine the optimum amplitude probability density function at the channel output.<>
  • Keywords
    channel capacity; information theory; white noise; AWGN channel; additive white Gaussian noise channel; average power; channel capacity; channel input constraints; channel output constraint; information theory; information transmission capacity; optimum amplitude probability density function; practical constraints; quantisation; signal amplitude; signal clipping;
  • fLanguage
    English
  • Journal_Title
    Communications, Speech and Vision, IEE Proceedings I
  • Publisher
    iet
  • ISSN
    0956-3776
  • Type

    jour

  • Filename
    217148