Propagation Properties of Electromagnetic Gaussian Multi-Schell Model Beams Through Atmospheric Turbulence in a Slanted Path

Liu Xia; Wu Guohua; Cao Dingxiang; Deng Jianqin; Xiao Qing; Yao Jianquan

doi:10.3788/lop52.020102

[3] Larry C Andrews, Ronald L Phillips. Laser Beam Propagation through Random Media [M]. Bellingham: SPIE Press, 2005.

[4] V I Tatarskii, trans by R A Silverman. Wave Propagation in a Turbulent Medium [M]. New York: McGraw-Hill, 1961.

[5] Heba Yuksel, Christopher C Davis. Aperture averaging analysis and aperture shape invariance of received scintillation in free space optical communication links [C]. SPIE, 2006, 6304: 63041E1.

[6] Heba Yuksel, Stuart Milner, Christopher C Davis. Aperture averaging for optimizing receiver design and system performance on free space optical communication links [J]. Journal of Optical Networking, 2005, 4(8): 462-475.

[7] A Kumar, V K Jain. Antenna aperture averaging and power budgeting for uplink and downlink optical satellite communication [C]. ICSCN′08, 2008. 126-131.

[8] Avner Peleg, JeromeV Moloney. Scintillation reduction by use of multiple Gaussian laser beams with different wavelengths [J]. IEEE Photon Technol Lett, 2007, 19(12): 883-885.

[9] L C Andrews, R L Phillips. Impact of scintillation on laser communication systems: Recent advances in modeling [C]. SPIE, 2002, 4489: 23-34.

[10] V A Vilnrotter, C W Lau, K Andrews, et al.. Two-element optical array receiver concept demonstration [C]. SPIE, 2005, 5712: 225.

[11] V Vilnrotter, C W Lau, K Andrews, et al.. Real-time combining of optical array signals [C]. SPIE, 2006, 6105: 610508.

[12] A I Kon, V I Tatarskii. On the theory of the propagation of partially coherent light beams in a turbulent atmosphere [J]. Radiophys Quantum Electron, 1972, 15(10): 1187-1192.

[13] Jian Wu. Propagation of a Gaussian-Schell beam through turbulent media [J]. J Mod Opt, 1990, 37(4): 671-684.

[14] Ji Xiaoling. Propagation equation of the effective radius of curvature of general beams [J]. Acta Optica Sinica, 2010, 30(10): 2845-2848.

[15] Shao Xiaoli, Ji Xiaoling. Influence of turbulence on the effective radius of curvature of partially coherent Hermite-Gaussian array beams [J]. Chinese J Lasers, 2011, 38(s1): s102003.

[16] Peng Yanyan, Li Jinhong, Wei Jilin, et al.. Influence of non-Kolmogorov atmospheric turbulence on the spectral changes of Gaussian-Schell model beams [J]. Laser & Optoelectronics Progress, 2014, 51(1): 010102.

[17] D G Voelz, X F Xiao. Metric for optimizing spatially partially coherent beams for propagation through turbulence [J]. Opt Eng, 2009, 48(3): 036001-036007.

[18] A Dogariu, S Amarande. Propagation of partially coherent beams: Turbulence-induced degradation [J]. Opt Lett, 2003, 28(1): 10-12.

[19] J C Ricklin, F M Davidson. Atmospheric optical communication with a Gaussian Schell beam [J]. J Opt Soc Am A, 2003, 20(5): 856-866.

[20] O Korotkova, L C Andrews, R L Phillips. Phase diffuse at the tramsmitter for lasercom link: Effect of partially coherent beam on the bit-error rate [C]. SPIE, 2003, 4976: 70-77.

[21] E Wolf. Unified theory of coherence and polarization of random electromagnetic beams [J]. Phys Lett A, 2003, 312(5-6): 263-267.

[22] S Sahin, O Korotkova. Light sources generating far fields with tunable flat profiles [J]. Opt Lett, 2012, 37(14): 2970-2972.

[23] ITU-R Document 3J/31-E. On propagation data and prediction methods required for the design of space-to-earth and earth to-space optical communication systems [C]. Radio-Communication Study Group Meeting, Budapest, 2001. 7.

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