斯托克斯参量
旋光法
近轴近似
穆勒微积分
极化(电化学)
基质(化学分析)
蒙特卡罗方法
理论(学习稳定性)
物理
光学
数学
散射
计算机科学
材料科学
化学
物理化学
梁(结构)
统计
机器学习
复合材料
作者
Haiyang Zhang,Wang Luo,Yue Peng,Changming Zhao
标识
DOI:10.1364/opticaopen.27283827.v1
摘要
Optical polarization is three-dimensional (3-D), and its complete information is described by 9-component generalized Stokes vector (GSV). However, existing Stokes polarimetry and its design theory are primarily based on paraxial 4-component Stokes vector and 4 × 4 Mueller Matrix. In this letter, we introduce a novel concept of generalized Stokes polarimetry (GSP), which can reconstruct 9 generalized Stokes parameters through a series of non-paraxial polarized modulations and intensity projections. The reconstruction theory of GSP is based on 9 × 9 generalized Mueller matrix (GMM) calculator we reported previously. In addition, to optimize the 9 × 9 analysis matrix of GSP, we developed an optimization algorithm combined Monte-Carlo and gradient descent (GD) methods, finding the optimal configuration with CN = 3.7261, EWV = 1.2405. The simulated results of noise sources and GSV reconstruction verified the significant improvement in accuracy and stability of optimized configuration.
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