• DocumentCode
    1399586
  • Title

    Semiclassical model of semiconductor laser noise and amplitude noise squeezing. I. Description and application to Fabry-Perot laser

  • Author

    Vey, Jean-Luc ; Gallion, Philippe

  • Author_Institution
    Dept. Commun., Ecole Nat. Superieure des Telecommun., Paris, France
  • Volume
    33
  • Issue
    11
  • fYear
    1997
  • fDate
    11/1/1997 12:00:00 AM
  • Firstpage
    2097
  • Lastpage
    2104
  • Abstract
    A semiclassical model of semiconductor laser noise, based on the Green´s function method, is used to derive analytical formulas for the amplitude and frequency noise spectra taking into account incoming vacuum fluctuations and noise due to internal loss. This formalism also takes into account phenomena such as gain suppression as well as spatial hole burning (SHB). The amplitude noise squeezing is studied for Fabry-Perot structures pointing out the influence of the laser structural parameters. A complete agreement with already existing quantum mechanical models is found. However, extension of the model to SHB induces limitations in the squeezing performances, which are very important for more complex structures as will be pointed out in detail, in Part II
  • Keywords
    Fabry-Perot resonators; Green´s function methods; laser noise; laser theory; optical hole burning; optical losses; optical squeezing; semiconductor device models; semiconductor lasers; Fabry-Perot laser; Green´s function method; amplitude noise squeezing; analytical formulas; frequency noise spectra; gain suppression; internal loss; laser structural parameters; quantum mechanical models; semiclassical model; semiconductor laser noise; vacuum fluctuations; Fabry-Perot; Fluctuations; Frequency; Green´s function methods; Laser modes; Laser noise; Noise level; Quantum well lasers; Semiconductor device noise; Semiconductor lasers;
  • fLanguage
    English
  • Journal_Title
    Quantum Electronics, IEEE Journal of
  • Publisher
    ieee
  • ISSN
    0018-9197
  • Type

    jour

  • DOI
    10.1109/3.641325
  • Filename
    641325