Numerical results for polarized light scattering in a spherical atmosphere
•We report numerical results for light reflection from the top of a Rayleigh scattering spherical atmosphere over a dark surface.•We account for polarization of light and height-dependent single scattering albedo.•We report single and multiple scattering data separately to support validation and dev...
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Veröffentlicht in: | Journal of quantitative spectroscopy & radiative transfer 2022-09, Vol.287, p.108194, Article 108194 |
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Format: | Artikel |
Sprache: | eng |
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Zusammenfassung: | •We report numerical results for light reflection from the top of a Rayleigh scattering spherical atmosphere over a dark surface.•We account for polarization of light and height-dependent single scattering albedo.•We report single and multiple scattering data separately to support validation and development of RT codes for spherical atmospheres.
We report numerical results for polarized light reflection from the top of a Rayleigh scattering spherical atmosphere with height-dependent single scattering albedo over a dark surface. Michael Mishchenko considered this scenario back in the 1990’s, for a plane-parallel atmosphere of unit optical thickness (OT = 1), for which radiance errors arising from neglecting polarization reaches their highest values. To further extend Mishchenko's results, we consider a value of OT = 0.25, for which the effect of atmospheric curvature is pronounced. New results are generated using three state-of-the art radiative transfer (RT) codes. These are: the MYSTIC and MCSSA models, which simulate light scattering in a true-spherical atmosphere using Monte Carlo methods; and the discrete ordinate code VLIDORT, operating with a new multiple-scatter spherical correction designed to deliver reasonable approximations to spherical-medium scattering. In this work, we report results for both single and multiple scattering; this will help to support the validation of existing and future polarized spherical RT codes, especially those using approximative methods to deal with sphericity. |
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ISSN: | 0022-4073 1879-1352 |
DOI: | 10.1016/j.jqsrt.2022.108194 |