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Extension of Chandrasekhar's formula to a homogeneous non-Lambertian surface and comparison with the 6S formulation

机译:将Chandrasekhar公式扩展到均匀的非朗伯表面并与6S公式进行比较

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摘要

The classical Chandrasekhar's formula relating the surface reflectance to the top of the atmosphere radiance rigorously applies to a Lambertian surface. For a homogeneous non-Lambertian surface in a plane-parallel atmosphere, an extension of this formula was proposed in the 1980s and has been recently implemented in the second simulation of the satellite signal in the solar spectrum (6S) algorithm. To analyze this extension, the rigorous formula of the top of the atmosphere signal is derived in a plane-parallel atmosphere bounded by a homogeneous non-Lambertian surface. Then the 6S algorithm extension is compared with the exact formula and approximations and their validity are pointed out. The methods used for the derivation of the exact formula are classical. They are based on the separation of direct and diffuse components of the radiation fields, on the introduction of the Green's function of the problem, and on integrations of boundary values of the radiation fields with the Green's function.
机译:经典的Chandrasekhar公式将表面反射率与大气辐射的顶部严格相关,严格适用于朗伯表面。对于平面平行大气中的均匀非朗伯表面,该公式的扩展是在1980年代提出的,最近已在太阳光谱(6S)算法的卫星信号的第二次模拟中实现。为了分析这种扩展,在由均质非朗伯表面约束的平面平行大气中,得出了大气信号顶部的严格公式。然后将6S算法的扩展与精确的公式进行比较,并得出近似值及其有效性。精确公式的推导方法是经典的。它们基于辐射场的直接分量和扩散分量的分离,问题格林函数的引入以及辐射场边界值与格林函数的积分。

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  • 来源
    《Applied optics》 |2006年第5期|共13页
  • 作者

    Alain Sei;

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