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Effective computational method of the light fields in 3D medium with anisotropic scattering

机译:各向异性散射3D介质光场的有效计算方法

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The peculiarities of the light fields forming in the clouds are their complicated geometrical three-dimensional shape and strongly anisotropic light scattering. In these conditions the solution of the radiative transfer equation becomes mathematically ill-conditioned. The problem has a fundamental character and is concerned with a physical model of the radiation transfer-ray approximation, which determines the presence of the angular singularities in the solution. For the elimination of this problem S.Chandrasekhar has offered to subtract nonscattered radiation from the solution and to state the equations for the rest smooth part. However in the conditions of the strong anisotropic scattering the similar approach loses its efficiency. The most optimal approach in the solution of this problem is the determination of the analytically simple approximate solution including all the angular singularities of the exact solution. An example of such an approach is a small-angle approximation in the Goudsmit-Saunderson form, which however is obtained only for the flat medium geometry at an almost normal incident of the solar radiation.
机译:在云中形成的光场的特点是它们复杂的几何三维形状和强烈各向异性的光散射。在这些条件下,辐射转移方程的解决方案变为数学不良状态。问题具有基本的性格,并且涉及辐射转移射线近似的物理模型,其决定了溶液中的角度奇点的存在。为了消除该问题S.Chandrasekhar提供了从解决方案中减去非传达的辐射,并向其静止平滑部分的方程进行状态。然而,在强烈的各向异性散射的条件下,类似的方法失去了其效率。解决该问题的解决方案中最佳的方法是确定分析简单的近似解决方案,包括确切溶液的所有角度奇异性。这种方法的一个例子是Godsmit-Saunderson形式中的小角度近似,然而,仅在太阳辐射的几乎正常发生的情况下仅获得平坦的介质几何形状。

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