中国光学, 2020, 13 (3): 637, 网络出版: 2020-08-17
本征广义琼斯矩阵方法 下载: 690次
Eigen generalized Jones matrix method
图 & 表
图 1.
Fig. 1. Schematic diagram of the three coordinate systems. The black, blue, and red axes represent the laboratory, principal, and eigen coordinates, respectively. z 1 and z 2 are the optical axes.
图 2.
Fig. 2. Spatial distributions of the polarization state. (a) Original linear polarization. (b) Left(right) polarization. (c) Circular polarization. (d) Right(left) polarization. (e) Opposite linear polarization.
图 4.
Fig. 4. Spatial distributions of the polarization state with a right direction walk-off effect. (a) Original linear polarization. (b) Left (right) polarization. (c) Circular polarization. (d) Right (left) polarization. (e) Opposite linear polarization.
图 6.
Fig. 6. Spatial distributions of the polarization state with a upward-right direction walk-off effect. (a) Original linear polarization. (b) Left(right) polarization. (c) Circular polarization. (d) Right(left) polarization. (e) Opposite linear polarization.
图 7.
Fig. 7. Phase difference and polarization. (a) Phase difference of the refracted light beam in birefringent crystals. (b) Polarization of reflection and refracted light beam at the interface in birefringent crystals.
宋东升, 郑远林, 刘虎, 胡维星, 张志云, 陈险峰. 本征广义琼斯矩阵方法[J]. 中国光学, 2020, 13(3): 637. Dong-sheng SONG, Yuan-lin ZHENG, Hu LIU, Wei-xing HU, Zhi-yun ZHANG, Xian-feng CHEN. Eigen generalized Jones matrix method[J]. Chinese Optics, 2020, 13(3): 637.