Comparison of the Gauss–Seidel spherical polarized radiative transfer code with other radiative transfer codes
- 20 July 1995
- journal article
- Published by Optica Publishing Group in Applied Optics
- Vol. 34 (21), 4563-4572
- https://doi.org/10.1364/ao.34.004563
Abstract
Calculations that use the Gauss–Seidel method are presented of the diffusely scattered light in a spherical atmosphere with polarization fully included. Comparisons are made between this method and the Monte Carlo calculations of other researchers for spherical geometry in a pure Rayleigh atmosphere. Comparisons with plane–parallel atmospheres are also presented. Single-scatter intensity comparisons with spherical geometry show excellent agreement. When all orders of scattering are included, comparisons of polarization parameters I, Q and U as well as the plane of polarization show good agreement when allowances are made for the statistical variability inherent in the Monte Carlo method.This publication has 10 references indexed in Scilit:
- Numerical technique for solving the radiative transfer equation for a spherical shell atmosphereApplied Optics, 1994
- A new spherical model for computing the radiation field available for photolysis and heating at twilightPlanetary and Space Science, 1991
- The troposphere-stratosphere radiation field at twilight: A spherical modelPlanetary and Space Science, 1983
- Light scattering by an optically thin inhomogeneous spherically symmetric planetary atmosphereAstrophysics and Space Science, 1980
- Radiative transfer in spherical shell atmospheresIcarus, 1978
- Monte Carlo Studies of the Sky Radiation at TwilightApplied Optics, 1974
- Implications of a Quadratic Stream Definition In Radiative Transfer TheoryJournal of the Atmospheric Sciences, 1972
- Backward Monte Carlo Calculations of the Polarization Characteristics of the Radiation Emerging from Spherical-Shell AtmospheresApplied Optics, 1972
- The Effect of Atmospheric Aerosols on Scattered SunlightJournal of the Atmospheric Sciences, 1971
- Diffuse reflection of solar rays by a spherical shell atmosphereIcarus, 1969