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浑浊无限平面中偏振光的多次散射:蒙特卡罗模拟

Multiple scattering of polarized light in turbid infinite planes: Monte Carlo simulations.

作者信息

Otsuki Soichi

出版信息

J Opt Soc Am A Opt Image Sci Vis. 2016 May 1;33(5):988-96. doi: 10.1364/JOSAA.33.000988.

Abstract

Monte Carlo simulations were performed for infinite plane media containing spherical particles of different sizes. Most of the features of the surface plots for the elements of the effective scattering Mueller matrices are explained by the azimuthal dependence of the matrix predicted according to the theory of Raković et al. [Appl. Opt.38, 3399 (1999)10.1364/AO.38.003399APOPAI1559-128X]. The reduced effective scattering Mueller matrices calculated according to the theory have eight nonzero elements, which are only dependent on the distance from the illumination point. The reduced matrices are factorized approximately into products of a depolarizer and retarding diattenuators. The turbid infinite plane media nearly behave as a pure depolarizer at long distances and become more diattenuating and birefringent with decreasing distance.

摘要

对包含不同尺寸球形粒子的无限平面介质进行了蒙特卡罗模拟。有效散射穆勒矩阵元素的表面图的大多数特征可以根据拉科维奇等人的理论[《应用光学》38, 3399 (1999)10.1364/AO.38.003399APOPAI1559 - 128X]所预测的矩阵的方位角依赖性来解释。根据该理论计算的约化有效散射穆勒矩阵有八个非零元素,它们仅取决于与照明点的距离。约化矩阵近似分解为一个退偏器和延迟衰减器的乘积。在远距离时,浑浊的无限平面介质几乎表现为一个纯退偏器,并且随着距离减小变得更具衰减性和双折射性。

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