• DocumentCode
    2021320
  • Title

    Markov Capacity of Continuous Phase Modulations

  • Author

    Barbieri, A. ; Cero, A. ; Piemontese, A. ; Colavolpe, G.

  • Author_Institution
    Dipt. di Ing. dell´Inf., Univ. di Parma, Parma
  • fYear
    2007
  • fDate
    24-29 June 2007
  • Firstpage
    161
  • Lastpage
    165
  • Abstract
    We propose a novel iterative method, similar to the generalized Blahut-Arimoto algorithm recently proposed by Kavcic, to evaluate the Markov capacity of a continuous phase modulated signal over an additive white Gaussian noise channel. One of the novelty of our approach is that we maximize, with respect to the input distribution, the spectral efficiency in bps/Hz rather than the mutual information in bits per channel use. We address this problem by taking into account the bandwidth occupancy of the CPM signal by means of the Carson´s rule bandwidth definition, and solving a linearly constrained nonlinear optimization problem. The results show that Markov capacity obtained with the proposed input optimization algorithm strongly outperforms the capacity for independent and uniformly distributed input.
  • Keywords
    AWGN channels; Markov processes; continuous phase modulation; iterative methods; nonlinear programming; Carson rule bandwidth definition; Markov capacity; additive white Gaussian noise channel; bandwidth occupancy; continuous phase modulated signal; continuous phase modulation; generalized Blahut-Arimoto algorithm; input optimization algorithm; iterative method; linearly constrained nonlinear optimization problem; mutual information; AWGN; Additive white noise; Bandwidth; Bit rate; Continuous phase modulation; Information rates; Iterative algorithms; Iterative methods; Mutual information; Phase modulation;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Information Theory, 2007. ISIT 2007. IEEE International Symposium on
  • Conference_Location
    Nice
  • Print_ISBN
    978-1-4244-1397-3
  • Type

    conf

  • DOI
    10.1109/ISIT.2007.4557220
  • Filename
    4557220