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用于去极化均匀介质的差分穆勒矩阵物理模型。

Physical model of differential Mueller matrix for depolarizing uniform media.

作者信息

Devlaminck Vincent

出版信息

J Opt Soc Am A Opt Image Sci Vis. 2013 Nov 1;30(11):2196-204. doi: 10.1364/JOSAA.30.002196.

DOI:10.1364/JOSAA.30.002196
PMID:24322916
Abstract

In this article, we address the question of significance of the parameters of differential Mueller matrix formalism. We show how the concept of mean value and uncertainty of the optical properties recently introduced to depict this differential matrix can be related to the random fluctuations of these optical properties. From the layered-medium interpretation introduced by Jones [J. Opt. Soc. Am. 38, 671 (1948)] and extended to Mueller-Jones matrix by Azzam [J. Opt. Soc. Am. 68, 1756 (1978)], a generalization to depolarizing Mueller matrices is proposed. Based on the random Mueller-Jones matrix approach, the obtained parameterization perfectly fits the previous results from the literature. Necessary conditions of positivity on specific coefficients imposed in order to have physical Mueller matrix are introduced in a natural way and not inferred a posteriori. Interpretations of the underlying physical processes are also presented. An illustrative experimental example is provided from literature data.

摘要

在本文中,我们探讨了微分穆勒矩阵形式参数的意义问题。我们展示了最近引入的用于描述该微分矩阵的光学特性平均值和不确定性的概念如何与这些光学特性的随机波动相关联。基于琼斯[《美国光学学会杂志》38, 671 (1948)]引入并由阿扎姆[《美国光学学会杂志》68, 1756 (1978)]扩展到穆勒 - 琼斯矩阵的分层介质解释,提出了对去极化穆勒矩阵的一种推广。基于随机穆勒 - 琼斯矩阵方法,所得到的参数化与文献中的先前结果完美契合。以自然的方式引入了为得到物理穆勒矩阵而对特定系数施加的正性必要条件,而不是事后推断。还给出了潜在物理过程的解释。从文献数据中提供了一个说明性的实验示例。

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