Abstract

Abstract. Accurate knowledge of the reflectance from snow/ice-covered surfaces is of fundamental importance for the retrieval of snow parameters and atmospheric constituents from space-based and airborne observations. In this paper, we simulate the reflectance in a snow–atmosphere system, using the phenomenological radiative transfer model SCIATRAN, and compare the results with that of airborne measurements. To minimize the differences between measurements and simulation, we determine and employ the key atmospheric and surface parameters, such as snow grain morphologies (or habits). First, we report on a sensitivity study. This addresses the requirement for adequate a priori knowledge about snow models and ancillary information about the atmosphere. For this aim, we use the well-validated phenomenological radiative transfer model, SCIATRAN. Second, we present and apply a two-stage snow grain morphology (i.e., size and shape of ice crystals in the snow) retrieval algorithm. We then describe the use of this new retrieval for estimating the most representative snow model, using different types of snow morphologies, for the airborne observation conditions performed by NASA's Cloud Absorption Radiometer (CAR). Third, we present a comprehensive comparison of the simulated reflectance (using retrieved snow grain size and shape and independent atmospheric data) with that from airborne CAR measurements in the visible (0.670 µm) and near infrared (NIR; 0.870 and 1.6 µm) wavelength range. The results of this comparison are used to assess the quality and accuracy of the radiative transfer model in the simulation of the reflectance in a coupled snow–atmosphere system. Assuming that the snow layer consists of ice crystals with aggregates of eight column ice habit and having an effective radius of ∼99 µm, we find that, for a surface covered by old snow, the Pearson correlation coefficient, R, between measurements and simulations is 0.98 (R2∼0.96). For freshly fallen snow, assuming that the snow layer consists of the aggregate of five plates ice habit with an effective radius of ∼83 µm and having surface inhomogeneity, the correlation is ∼0.97 (R2∼0.94) in the infrared and 0.88 (R2∼0.77) in the visible wavelengths. The largest differences between simulated and measured values are observed in the glint area (i.e., in the angular regions of specular and near-specular reflection), with relative azimuth angles <±40∘ in the forward-scattering direction. The absolute difference between the modeled results and measurements in off-glint regions, with a viewing zenith angle of less than 50∘, is generally small ∼±0.025 and does not exceed ±0.05. These results will help to improve the calculation of snow surface reflectance and relevant assumptions in the snow–atmosphere system algorithms (e.g., aerosol optical thickness retrieval algorithms in the polar regions).

Highlights

  • The extent and type of snow and ice cover have a significant impact on climate, as noted by Arrhenius over 100 years ago (Arrhenius, 1896)

  • Assuming that the snow layer consists of ice crystals with aggregates of eight column ice habit and having an effective radius of ∼ 99 μm, we find that, for a surface covered by old snow, the Pearson correlation coefficient, R, between measurements and simulations is 0.98 (R2 ∼ 0.96)

  • Our objective was to assess the accuracy of the simulation of the reflectance in a snow–atmosphere system, taking different snow morphology and atmospheric absorption and scattering into account

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Summary

Introduction

The extent and type of snow and ice cover have a significant impact on climate, as noted by Arrhenius over 100 years ago (Arrhenius, 1896). The current state-of-the-art RTMs yield much more anisotropic reflectance behavior for snow in the glint region than observed in reality (Zhuravleva and Kokhanovsky, 2011; Lyapustin et al, 2010; Hudson and Warren, 2007; Warren et al, 1998) These studies either focus on the snow reflectance at the surface, employing an atmospheric-correction method (Leroux et al, 1998; Kokhanovsky and Zege, 2004; Kokhanovsky et al, 2005; Lyapustin et al, 2010; Negi and Kokhanovsky, 2011), or consider the atmospheric effects without in-depth investigations of the surface parameters (Aoki et al, 1999; Hudson et al, 2006; Kokhanovsky and Breon, 2012). Appendix A contains a detailed description of the snow grain size and shape retrieval algorithm used in the study

Theoretical background
Measurements
Simulations
Sensitivity of reflectance to the snow morphology and atmospheric parameters
Impact of snow: size and shape of ice crystals
Impact of atmosphere: scattering and absorption by aerosol and gases
Retrieval of snow grain size and shape
Comparison of measured and simulated reflectance factor
Findings
Conclusion
Full Text
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