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退化情形下实验性退偏振穆勒矩阵的对称分解

Symmetric decomposition of experimental depolarizing Mueller matrices in the degenerate case.

作者信息

Vizet Jérémy, Ossikovski Razvigor

出版信息

Appl Opt. 2018 Feb 10;57(5):1159-1167. doi: 10.1364/AO.57.001159.

Abstract

We propose a detailed procedure to determine the two retardance matrix factors entering the symmetric decomposition of Mueller matrices when the depolarizer matrix is partially degenerate (i.e., two out of three of its depolarization coefficients are equal), which is a common occurrence. Thanks to a relatively simple algebraic method, we show that linear retardance, as well as its eigenaxes orientation can be determined unambiguously from each retardance matrix factor. The method, applied on both experimental Mueller matrices of an ad hoc sample, as well as on that of a biological tissue, shows its efficiency for decoupling the different polarimetric effects of retardance that occur during the propagation of light throughout a complex medium.

摘要

我们提出了一种详细的程序,用于确定当退偏器矩阵部分简并时(即其三个退偏系数中有两个相等,这是常见情况),进入穆勒矩阵对称分解的两个延迟矩阵因子。借助一种相对简单的代数方法,我们表明可以从每个延迟矩阵因子明确确定线性延迟及其本征轴方向。该方法应用于特定样本的实验穆勒矩阵以及生物组织的穆勒矩阵,显示出其在解耦光在复杂介质中传播时发生的不同延迟偏振效应方面的有效性。

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