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Decoupling path-scattering of light in a homogeneous layer and multiple bouncing at its non-Lambertian bottom

机译:光在均匀层中的解耦路径散射和在其非朗伯底端的多次反射

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摘要

Radiative transfer theories are usually used to calculate light transmitted and reflected on a layer of homogeneous medium. But if the layer has limited optical thickness and a non-Lambertian lower bound, the multiple bouncing between the layer and the lower bound will be coupled with the multiple scattering within the layer, thus making the solution very complicated. Through atmospheric correction for EOS MODIS/MISR BRDF product and modeling shortwave absorption of snow under forest canopies, it is found that two complicated and apparently different cases can be handled similarly by decoupling the problem into two simpler and more basic formulations, i.e. analytical approximations of path scattering (i.e. assuming a perfect absorbing lower bound); and the multiple bouncing between the layer and its non-Lambertian lower bound.
机译:辐射传递理论通常用于计算在均匀介质层上透射和反射的光。但是,如果该层具有有限的光学厚度和非朗伯下界,则该层与下界之间的多重反弹将与层内的多重散射耦合,因此使解决方案变得非常复杂。通过对EOS MODIS / MISR BRDF产品进行大气校正和对林冠下雪的短波吸收进行建模,发现可以通过将问题解耦为两个更简单,更基本的公式(即,路径散射(即假设一个完美的吸收下限);以及该图层与其非朗伯下限之间的多重反弹。

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