• Medientyp: E-Artikel
  • Titel: Intensity distribution in random lasers: comparison between a stochastic differential model of interacting modes and random phase sum-based models
  • Beteiligte: González, Iván R. R.; Pincheira, Pablo I. R.; Macêdo, Antônio M. S.; Menezes, Leonardo de S.; Gomes, Anderson S. L.; Raposo, Ernesto P.
  • Erschienen: Optica Publishing Group, 2021
  • Erschienen in: Journal of the Optical Society of America B, 38 (2021) 8, Seite 2391
  • Sprache: Englisch
  • DOI: 10.1364/josab.433317
  • ISSN: 0740-3224; 1520-8540
  • Schlagwörter: Atomic and Molecular Physics, and Optics ; Statistical and Nonlinear Physics
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  • Beschreibung: Random lasers (RLs) are a special type of laser with a feedback mechanism arising from the random photon scattering in a disordered medium. Their emitted intensity is inherently stochastic. Here we compare results for the intensity distribution from two classes of models. The first concerns electromagnetic wave scattering in a random medium with field amplitudes and phases as independent random or locally correlated variables [random phase sum (RPS)-based models]. In the second, stochastic differential equations describe the mode dynamics in a random medium. Whereas RPS-based models imply Rayleigh, exponential, and K distributions, in the second class we extend to any degree f of optical nonlinearity previous results valid only up to the sixth order, introducing a novel family of intensity distributions, the generalized Izrailev distributions of order f . Model predictions are compared to very large experimental datasets from two quite distinct RLs: a N d 3 + -doped nanopowder and a mixture of colloids containing T i O 2 particles and a dye solution. While RPS models do not provide good data fits, excellent agreement is found with the stochastic differential model, indicating that it properly captures the influence of high-order nonlinearities on the intensity distribution of RLs.