Double-distance propagation of Gaussian beams passing through a tilted cat-eye optical lens in a turbulent atmosphere
By using the extended Huygens-Fresnel diffraction integral and the method of expanding the aperture function into a finite sum of complex Caussian functions, an approximate analytical formula of the double-distance propagation for Caussian beam passing through a tilted cat-eye optical lens and going...
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| Published in | Chinese physics B Vol. 20; no. 4; pp. 301 - 309 |
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| Main Author | |
| Format | Journal Article |
| Language | English |
| Published |
IOP Publishing
01.04.2011
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| Subjects | |
| Online Access | Get full text |
| ISSN | 1674-1056 2058-3834 |
| DOI | 10.1088/1674-1056/20/4/044201 |
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| Abstract | By using the extended Huygens-Fresnel diffraction integral and the method of expanding the aperture function into a finite sum of complex Caussian functions, an approximate analytical formula of the double-distance propagation for Caussian beam passing through a tilted cat-eye optical lens and going back along the entrance way in a turbulent atmosphere has been derived. Through numerical calculation, the effects of incidence angle, propagation distance, and structure constant on the propagation properties of a Gaussian beam in a turbulent atmosphere are studied. It is found that the incidence angle creates an unsymmetrical average intensity distribution pattern, while the propagation distance and the structure constant can each create a smooth and symmetrical average intensity distribution pattern. The average intensity peak gradually deviates from the centre, and the central average intensity value decreases quickly with the increase in incidence angle, while a larger structure constant can bring the average intensity peak back to the centre. |
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| AbstractList | By using the extended Huygens-Fresnel diffraction integral and the method of expanding the aperture function into a finite sum of complex Caussian functions, an approximate analytical formula of the double-distance propagation for Caussian beam passing through a tilted cat-eye optical lens and going back along the entrance way in a turbulent atmosphere has been derived. Through numerical calculation, the effects of incidence angle, propagation distance, and structure constant on the propagation properties of a Gaussian beam in a turbulent atmosphere are studied. It is found that the incidence angle creates an unsymmetrical average intensity distribution pattern, while the propagation distance and the structure constant can each create a smooth and symmetrical average intensity distribution pattern. The average intensity peak gradually deviates from the centre, and the central average intensity value decreases quickly with the increase in incidence angle, while a larger structure constant can bring the average intensity peak back to the centre. |
| Author | 赵延仲 孙华燕 宋丰华 |
| AuthorAffiliation | Department of Photoelectric Equivalent, Academy of Equivalent Command and Technology, Beijing 101416, China |
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| Notes | TN929.11 cat-eye optical lens, turbulent atmosphere, Gaussian beams, double-distance propagation O435 11-5639/O4 |
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| References | 22 23 24 26 Chen B S (11) 2009; 18 Ji X L (15) 2010; 59 28 Zhou G Q (27) 2009; 58 29 Li J H (13) 2009; 58 Pu J X (17) 2010; 19 Yang A L (14) 2009; 58 Zhao Y Z (2) 2010; 27 Cai Y J (25) 2010; 48 Chen X W (10) 2009; 58 30 31 Ji X L (20) 2010; 59 Zhao Y Z (4) 2009; 29 16 Chu X X (12) 2010; 19 3 5 Zhou P (19) 2010; 19 6 7 Zhao Y Z (1) 2008; 57 Lin Y B (8) 2003; 14 9 Zheng W W (18) 2009; 58 21 |
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| Title | Double-distance propagation of Gaussian beams passing through a tilted cat-eye optical lens in a turbulent atmosphere |
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