Generalized M2 factors of truncated partially coherent Lorentz and Lorentz-Gauss beams

Journal of Optics A: Pure and Applied Optics

Volumn 12, Issue 1, 2010, Pages

  Zhou, Guoquan ^a  

^a ZHEJIANG A F UNIVERSITY   (China)

Author keywords

Beam propagation factor; Partially coherent Lorentz beam; Partially coherent Lorentz Gauss beam; Truncated second order moments

Indexed keywords

BEAM PROPAGATION FACTOR; GAUSS BEAMS; LORENTZ; PARTIALLY COHERENT; SECOND ORDER MOMENT; ANALYTICAL EXPRESSIONS; APPROXIMATE ANALYTICAL EXPRESSIONS; COMPLEX GAUSSIAN EXPANSION; GENERALIZED BEAM PROPAGATION FACTOR; LORENTZ-GAUSS BEAMS;

GENE EXPRESSION; GAUSSIAN DISTRIBUTION;

GAUSSIAN BEAMS;

EID: 75649097457     PISSN: 14644258     EISSN: 17413567     Source Type: Journal    
DOI: 10.1088/2040-8978/12/1/015701     Document Type: Article

References (26)

1. El Gawhary O and Severini S 2006 Lorentz beams and symmetry properties in paraxial optics J. Opt. A: Pure Appl. Opt. 8 409-14
2. Dumke W P 1975 The angular beam divergence in double-heterojunction lasers with very thin active regions IEEE J. Quantum Electron. 11 400-2
3. Naqwi A and Durst F 1990 Focus of diode laser beams: a simple mathematical model Appl. Opt. 29 1780-5
4. Zhou G, Zheng J and Xu Y 2008 Investigation in the far field characteristics of Lorentz beam from the vectorial structure J. Mod. Opt. 55 993-1002
5. Zhou G 2008 Analytical vectorial structure of a Lorentz-Gauss beam in the far field Appl. Phys. B 93 891-9
6. Zhou G 2009 Nonparaxial propagation of a Lorentz-Gauss beam J. Opt. Soc. Am. B 26 141-7
7. Zhou G 2008 Propagation of vectorial Lorentz beam beyond the paraxial approximation J. Mod. Opt. 55 3571-7
8. Zhou G 2009 Fractional Fourier transform of Lorentz-Gauss beams J. Opt. Soc. Am. A 26 350-5
9. Zhou G 2009 Fractional Fourier transform of Lorentz beams Chin. Phys. B 18 2779-84
10. Zhou G 2008 Focal shift of focused truncated Lorentz-Gauss beam J. Opt. Soc. Am. A 25 2594-9
11. Zhou G 2009 Beam propagation factors of a Lorentz-Gauss beam Appl. Phys. B 96 149-53
12. Zhou G 2009 The beam propagation factors and the kurtosis parameters of a Lorentz beam Opt. Laser Technol. 41 953-5
13. El Gawhary O and Severini S 2007 Lorentz beams as a basis for a new class of rectangular symmetric optical fields Opt. Commun. 269 274-84
14. Torre A, Evans W A B, El Gawhary O and Severini S 2008 Relativistic Hermite polynomials and Lorentz beams J. Opt. A: Pure Appl. Opt. 10 115007
15. Yang J, Chen T, Ding G and Yuan X 2008 Focusing of diode laser beams: a partially coherent Lorentz model Proc. SPIE 6824 68240A
16. Mandel L and Wolf E 1995 Optical Coherence and Quantum Optics (Cambridge: Cambridge University Press)
17. Martínez-Herrero R and Mejías P M 1993 Second-order spatial characterization of hard-edge diffracted beams Opt. Lett. 18 1669-71
18. Martínez-Herrero R, Mejías P M and Arias M 1995 Parametric characterization of coherent, lowest-order Gaussian beams propagating through hard-edged apertures Opt. Lett. 20 124-6
19. Lü B and Luo S 2004 Parametric characterization of rotationally symmetric hard-edged diffracted beams J. Opt. Soc. Am. A 21 193-8
20. 2 factor of hard-edged diffracted Laguerre-Gaussian beams Optik 116 337-42 (Pubitemid 40894056)
21. Mei Z and Zhao D 2006 Generalized beam propagation factor of hard-edged diffracted controllable dark-hollow beams Opt. Commun. 263 261-6
22. 2 factor of truncated partially coherent controllable dark-hollow beams J. Mod. Opt. 55 2381-90
23. Wen J J and Breazeale M A 1990 Computer optimization of the Gaussian beam description of an ultrasonic field Computational Acoustics ed D Lee, A Cakmak and R Vichnevetsky (Elsevier) vol 2 pp 181-96
24. Zhou G, Chu X and Zheng J 2008 Analytical structure of an apertured vector Gaussian beam in the far field Opt. Commun. 281 1929-34
25. Mei Z and Zhao D 2004 The generalized beam propagation factor of truncated standard and elegant Laguerre-Gaussian beams J. Opt. A: Pure Appl. Opt. 6 1005-11
26. 2 factor of rotationally symmetric hard-edged diffracted flattened Gaussian beams Appl. Opt. 44 1381-6