穆勒微积分
旋光法
非线性系统
斯托克斯参量
物理
形式主义(音乐)
光学
基质(化学分析)
材料科学
散射
量子力学
艺术
视觉艺术
复合材料
音乐剧
作者
S. I. Kruglov,Virginijus Barzda
出处
期刊:Journal of The Optical Society of America B-optical Physics
[The Optical Society]
日期:2019-02-01
卷期号:36 (2): 541-541
被引量:7
标识
DOI:10.1364/josab.36.000541
摘要
The formalism is developed for a tree-dimensional ($3D$) nonlinear Stokes-Mueller polarimetry. The expressions are derived for the generalized $3D$ linear and nonlinear Stokes vectors, and the corresponding nonlinear Mueller matrix. The coherency-like Hermitian square matrix $X$ of susceptibilities is introduced, which is derived from the nonlinear Mueller matrix. The $X$-matrix is characterized by the index of depolarization. Several decompositions of the $X$-matrix are introduced. The $3D$ nonlinear Stokes-Mueller polarimetry formalism can be applied for three and higher wave mixing processes. The $3D$ polarimetric measurements can be used for structural investigations of materials, including heterogeneous biological structures. The $3D$ polarimetry is applicable for nonlinear microscopy with high numerical aperture objectives.
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