2016
DOI: 10.1175/jas-d-15-0276.1
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Effect of Snow Grain Shape on Snow Albedo

Abstract: Radiative transfer models of snow albedo have usually assumed a spherical shape for the snow grains, using Mie theory to compute single-scattering properties. The scattering by more realistic nonspherical snow grains is less in the forward direction and more to the sides, resulting in a smaller asymmetry factor g (the mean cosine of the scattering angle). Compared to a snowpack of spherical grains with the same area-to-mass ratio, a snowpack of nonspherical grains will have a higher albedo, thin snowpacks of n… Show more

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Cited by 97 publications
(129 citation statements)
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“…Note that the SNICAR model we use assumes spherical snow grains and aerosolsnow external mixing for the calculation of snowpack optical properties (Flanner et al, 2007;Oleson et al, 2010). Recent studies have shown that non-spherical snow grains play a critical role in snow albedo calculations and decrease the snow albedo reductions included by LAAs compared with spherical snow grains (e.g., Liou et al, 2014;Dang et al, 2016;He et al, 2014He et al, , 2017. Nonetheless, the knowledge of snow grain shape evolution is limited and thus spherical snow grains are assumed.…”
Section: Model and Experimental Designmentioning
confidence: 99%
“…Note that the SNICAR model we use assumes spherical snow grains and aerosolsnow external mixing for the calculation of snowpack optical properties (Flanner et al, 2007;Oleson et al, 2010). Recent studies have shown that non-spherical snow grains play a critical role in snow albedo calculations and decrease the snow albedo reductions included by LAAs compared with spherical snow grains (e.g., Liou et al, 2014;Dang et al, 2016;He et al, 2014He et al, , 2017. Nonetheless, the knowledge of snow grain shape evolution is limited and thus spherical snow grains are assumed.…”
Section: Model and Experimental Designmentioning
confidence: 99%
“…The derived scaling factor depends mainly on the aspect ratio (AR) of the non-spherical grains, varying between approximately 1.2 and 2.4. The largest values occur for equidimensional snow grains (AR ≈ 1; Dang et al, 2016, their Fig. 9), because g is smallest for these (for example, at λ = 0.5 µm, g ≈ 0.74 compared with g ≈ 0.89 for spheres).…”
Section: Scaling Factor Between the Size Of Non-spherical And Sphericmentioning
confidence: 97%
“…The use of the OHC assumption with r e multiplied by roughly 1.7 led to results that are almost indistinguishable from those obtained with the spherical shape assumption. Recently, Dang et al (2016) demonstrated that the albedo of a snowpack consisting of non-spherical snow grains can be mimicked by using smaller grains of spherical shape. They derived the scaling factor between the size of non-spherical and spherical snow grains with the same albedo by using, in the non-spherical case, the parameterization of Fu (2007) for the asymmetry factor, which assumes hexagonal ice crystals with rough surfaces.…”
Section: Scaling Factor Between the Size Of Non-spherical And Sphericmentioning
confidence: 99%
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