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On normalization of scattering matrices of polarized radiation

机译:偏振辐射散射矩阵的归一化

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摘要

The condition of normalization of scattering matrix is derived when the polarized radiation is described by the Stokes parameters I, Q, U, V. The normalization of the matrix is based on energy conservation. It has a probabilistic meaning also. When the scattering particle is nonspherical, scattered radiation may depend not only on the angle between incident and scattered radiation but on orientation of the scattering plane also. In these cases, the known change of the Stokes parameters Q, U of the incident radiation with respect to various scattering planes influences the normalization. The derived normalization includes all elements of the first line of scattering matrix and the characteristics of polarization of the incident radiation. Dependence on this polarization is appeared because the polarization influences intensities of scattered radiation and, therefore, is included in energy conservation. The routine normalization includes the first element of the scattering matrix only. These two normalizations determine the different normalizing constants of the scattering matrix. The simple computational example of scattering by the particle that has the shape of a finite cylinder is considered. This example shows that the values of normalizing constants of the routine normalization may considerably differ from the ones of the obtained normalization. The results of the study may be useful in various investigations of radiation scattering, especially in the cases when the scattering particles are nonspherical. (C) 2006 Elsevier Ltd. All rights reserved.
机译:当偏振辐射由斯托克斯参数 I、Q、U、V 描述时,推导了散射矩阵的归一化条件。矩阵的归一化基于能量守恒。它也具有概率意义。当散射粒子是非球形的时,散射辐射不仅取决于入射辐射和散射辐射之间的角度,还取决于散射平面的方向。在这些情况下,入射辐射相对于各种散射平面的斯托克斯参数 Q、U 的已知变化会影响归一化。推导的归一化包括散射矩阵第一线的所有元素和入射辐射的偏振特性。之所以出现对这种偏振的依赖性,是因为偏振会影响散射辐射的强度,因此包含在能量守恒中。例程归一化仅包括散射矩阵的第一个元素。这两个归一化决定了散射矩阵的不同归一化常数。考虑了具有有限圆柱体形状的粒子散射的简单计算示例。该示例表明,常规归一化的归一化常数值可能与获得的归一化的值有很大差异。该研究的结果可能有助于各种辐射散射研究,特别是在散射粒子为非球形的情况下。(C) 2006 爱思唯尔有限公司保留所有权利。

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