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瑞利-甘斯-德拜近似下各向异性球体的小角光散射:穆勒矩阵形式体系

Small-angle light scattering from an anisotropic sphere in the Rayleigh-Gans-Debye approximation: the Mueller matrix formalism.

作者信息

Holoubek J

出版信息

Appl Opt. 1991 Nov 20;30(33):4987-92. doi: 10.1364/AO.30.004987.

Abstract

An explicit form of the Mueller matrix is given for an anisotropic sphere fulfilling the requirements of the Rayleigh-Gans-Debye (RGD) approximation. The angular dependences of single matrix elements are compared with Lorenz-Mie predictions for an isotropic sphere. Good agreement between the Lorenz-Mie model and that of RGD is observed where the latter is applicable. The magnitude and sign of the matrix elements depend on the size parameter kR (k = 2pi/lambda;R is the radius of the sphere) as well as on the magnitude and sign of the (ñ - 1)/Deltan parameter, where ñ is the relative refractive index and Deltan is the relative anisotropy of the sphere.

摘要

给出了满足瑞利 - 甘斯 - 德拜(RGD)近似要求的各向异性球体的穆勒矩阵的显式形式。将单个矩阵元素的角度依赖性与各向同性球体的洛伦兹 - 米氏预测进行了比较。在RGD模型适用的地方,观察到洛伦兹 - 米氏模型与RGD模型之间有良好的一致性。矩阵元素的大小和符号取决于尺寸参数kR(k = 2π/λ;R是球体半径)以及(ñ - 1)/Δn参数的大小和符号,其中ñ是相对折射率,Δn是球体的相对各向异性。

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