Zobrazeno 1 - 6
of 6
pro vyhledávání: '"L. R. Bissonnette"'
Publikováno v:
Journal of Atmospheric and Oceanic Technology. 14:396-411
The authors have used a commercially available laser ceilometer to measure vertical profiles of the optical extinction in rain. This application requires special signal processing to correct the raw data for the effects of receiver noise, high-pass f
Autor:
L. R. Bissonnette
Publikováno v:
Applied Physics B Laser and Optics. 60:315-323
A multiple scattering propagation model of narrow light beams in aerosol media is described. It is based on a paraxial approximation of the radiative transfer equation in which the flux normal to the incident beam direction is modeled by a diffusion
Autor:
L. R. Bissonnette, P. L. Wizinowich
Publikováno v:
Applied optics. 18(10)
Application of the central limit theorem to the stochastic equation of propagation suggests that the probability distribution of the complex wave amplitude defined on the geometrical phase front is approximately normal. The resulting irradiance proba
Autor:
D. L. Hutt, L. R. Bissonnette
Publikováno v:
Optical Society of America Annual Meeting.
A multiple-field-of-view lidar has been developed, which makes simultaneous measurements of the direct backscattered lidar signal and multiscattered signals. The source is a Q-switched Nd:glass laser operating at 1.054 μm. The pulse energy is 1 J, t
Autor:
L. R. Bissonnette
Publikováno v:
Journal of the Optical Society of America. 73:262
A closed set of three simultaneous partial differential equations is derived for the solution of the average irradiance and the irradiance variance of focused laser beams in turbulence. The equations are uniformly valid for arbitrary scintillation le
Autor:
Steven A. Orszag, L. R. Bissonnette
Publikováno v:
Physics of Fluids. 10:2603
The use of truncated Wiener‐Hermite functional expansions as a basis for the theory of turbulence is critically examined. An account is given of the application of such expansions to Burgers' model equation. The nature of Wiener‐Hermite expansion