Vector properties of a tunable random electromagnetic beam in non-Kolmogrov turbulence  

Vector properties of a tunable random electromagnetic beam in non-Kolmogrov turbulence

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作  者:王静 朱时军 李振华 

机构地区:[1]Department of Information Physics and Engineering, Nanjing University of Science and Technology

出  处:《Chinese Optics Letters》2016年第8期1-5,共5页中国光学快报(英文版)

基  金:supported by the National Natural Science Foundation of China (No. 11504172);the Natural Science Foundation of Jiangsu Province (No. BK20150763);the Project Funded by the Priority Academic Program Development of Jiangsu Higher Education Institutions

摘  要:Analytical formulas for a class of tunable random electromagnetic beams propagating in a turbulent atmosphere through a complex optical system are derived with the help of a tensor method. One finds that the far field intensity distribution is tunable by modulating the source correlation structure function. The on-axis spectral degree of polarization monotonically increases to the same value for different values of order M in free space while it returns to the initial value after propagating a sufficient distance in turbulence. Furthermore, it is revealed that the state of polarization is closely determined by the initial correlation structure rather than by the turbulence parameters.Analytical formulas for a class of tunable random electromagnetic beams propagating in a turbulent atmosphere through a complex optical system are derived with the help of a tensor method. One finds that the far field intensity distribution is tunable by modulating the source correlation structure function. The on-axis spectral degree of polarization monotonically increases to the same value for different values of order M in free space while it returns to the initial value after propagating a sufficient distance in turbulence. Furthermore, it is revealed that the state of polarization is closely determined by the initial correlation structure rather than by the turbulence parameters.

关 键 词:turbulence tunable turbulent modulating propagating coherence invariant returns tensor elliptical 

分 类 号:O436[机械工程—光学工程] O357.5[理学—光学]

 

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