Research Catalog

Stochastic models for laser propagation in atmospheric turbulence

Title
Stochastic models for laser propagation in atmospheric turbulence / R.P. Leland.
Author
Leland, R. P. (Robert Patton), 1956-
Publication
Berlin ; New York : Springer-Verlag, ©1989.

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StatusFormatAccessCall NumberItem Location
TextUse in library QC976.L36 L45 1989Off-site

Details

Description
vii, 144 pages : illustrations; 25 cm.
Series Statement
Lecture notes in control and information sciences ; 133
Uniform Title
Lecture notes in control and information sciences ; 133.
Subject
  • Laser beams > Atmospheric effects
  • Atmospheric turbulence
  • Stochastic processes
  • Wellenausbreitung
  • Stochastisches Modell
  • Atmosphärische Turbulenz
  • Laserstrahlung
  • Control theory
  • Faisceaux laser > Effets de l'atmosphère
  • Turbulence atmosphérique
  • Processus stochastiques
Bibliography (note)
  • Includes bibliographical references (pages 116-119).
Contents
WAVE PROPAGATION IN A RANDOM MEDIUM: Statistical description of atmospheric turbulence -- Classical theory: perturbation methods -- The parabolic approximation -- Laser beam model -- The Markov approximation -- WHITE NOISE IN HILBERT SPACES: Review of white noise theory -- Abstract bilinear systems -- Hilbert-schmidt operators -- Relation to ito integrals -- A white noise model for wave propagation -- An ito differential equation model -- The Space H2 -- The Space F -- PRODUCT FORMULA SOLUTIONS: Review of trotter-kato Theory -- Convergence of solutions to parabolic equations with weakly convergent coefficients -- Convergence of product forms for laser propagation -- Product forms as physical random variables -- Convergence of the corresponding ito integrals -- SIMULATION: Simulation problem statement -- Application of product formulas -- Generating pseudo-random fields -- Weak convergence of trigonometric series -- The mutual coherence function -- The distribution of the irradiance function -- White noise as the limit of an ornstein-uhlenbeck process: theory -- White noise as the limit of an ornstein-uhlenbeck process: simulation -- Distortion of the beam -- FEYNMAN PATH INTEGRALS: Relation to product formulas -- A path integral for laser propagation: the feynman-ito equation -- Discussion of the work Of K. Furutsu -- First order approximate solutions -- Locally linear approximate solutions -- Second order approximate solutions -- Approximate first moment.
ISBN
  • 0387515380
  • 9780387515380
  • 3540515380
  • 9783540515388
LCCN
89021600
OCLC
  • ocm20170925
  • 20170925
  • SCSB-9222391
Owning Institutions
Princeton University Library