Amplitude and phase recovery of rotationally symmetric beams

Applied Optics

Volumn 41, Issue 26, 2002, Pages 5512-5518

  Dragoman, Daniela ^a   Dragoman, Mircea ^b   Brenner, Karl Heinz ^c  

^a UNIVERSITY OF BUCHAREST   (Romania)

^b NATIONAL INSTITUTE FOR RESEARCH AND DEVELOPMENT IN MICROTECHNOLOGIES   (Romania)

^c UNIVERSITY OF MANNHEIM   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0037056386     PISSN: 1559128X     EISSN: 21553165     Source Type: Journal    
DOI: 10.1364/AO.41.005512     Document Type: Article

References (20)

1. H.-F. Shih, T.-P. Yang, M. O. Freeman, J.-K. Wang, H.-F. Yau, and D.-R. Hua, “Holographic laser-module with dual wavelength for digital versatile disc optical head,” Jpn. J. Appl. Phys. 38, 1750-1754 (1999).
2. T. E. Gureyev, A. Roberts, and K. A. Nuget, “Partially coherent fields, the transport of the intensity equation, and phase uniqueness,” J. Opt. Soc. Am. A 12, 1942-1946 (1995).
3. C. Iaconis and I. A. Walmsley, “Direct measurement of the two-point field correlation function,” Opt. Lett. 21,1783-1785 (1996).
4. D. Dragoman and M. Dragoman, “Characterization of wavefront of light beams by use of tunneling cantilevers,” Appl. Opt. 40, 678-682 (2001).
5. D. Dragoman, “The Wigner distribution function in optics and optoelectronics,” Prog. Opt. 37, 1-56 (1997).
6. G. T. Hermann, Image Reconstruction from Projections: The Fundamentals of Computerized Tomography (Academic Press, New York, 1980).
7. D. F. McAlister, M. Beck, L. Clarke, A. Mayer, and M. G. Raymer, “Optical phase retrieval by phase-space tomography and fractional-order Fourier transforms,” Opt. Lett. 20, 1181-1183 (1995).
8. M. G. Raymer, M. Beck, and D. F. McAlister, “Complex wave-field reconstruction using phase-space tomography,” Phys. Rev. Lett. 72, 1137-1140 (1994).
9. M. Beck, M. G. Raymer, I. A. Walmsley, and V. Wong, “Crono-cyclic tomography for measuring the amplitude and phase structure of the pulses,” Opt. Lett. 18, 2041-2043 (1993).
10. J. Paye, “The cronocyclic representation of ultrashort light pulses,” IEEE J. Quantum Electron. 28, 2262-2272 (1992).
11. D. Dragoman, M. Dragoman, and K.-H. Brenner, “Variant fractional Fourier transformer for optical pulses,” Opt. Lett. 24, 933-935 (1999).
12. R. Trebino and D. J. Kane, “The dilemma of ultra-short-laser-pulse intensity-and-phase measurement and applications,” IEEE J. Quantum Electron. 35, 416-420 (1999).
13. J. Tu and S. Tamura, “Wave field determination using tomography of the ambiguity function,” Phys. Rev. E 55, 1946-1949 (1997).
14. D. Dragoman, “Can Wigner transform of a two-dimensional rotationally symmetric beam be fully recovered from the Wigner transform of its one-dimensional approximation?” Opt. Lett. 25, 281-283 (2000).
15. K.-H. Brenner, A. W. Lohmann, and J. Ojeda-Castaneda, “The ambiguity function as polar display of the OTF,” Opt. Commun. 44, 323-326 (1983).
16. R. H. Clarke, “Ambiguity function for time-varying random diffracted fields,” J. Opt. Soc. A 3, 1224-1226 (1986).
17. J. Ojeda-Castaneda, L. R. Berriel-Valdos, and E. Montes, “Ambiguity function as a design tool for high focal depth,” Appl. Opt. 4, 790-795 (1998).
18. D. Dragoman, M. Dragoman, and K.-H. Brenner, “Optical realization of the ambiguity function of real two-dimensional light sources,” Appl. Opt. 39, 2912-2917 (2000).
19. K.-H. Brenner and A. W. Lohmann, “Wigner distribution function display of complex 1D signals,” Opt. Commun. 42, 310-314 (1982).
20. K. F. Lee, F. Reil, S. Bali, A. Wax, and J. E. Thomas, “Heterodyne measurement of Wigner distributions for classical optical fields,” Opt. Lett. 19, 1370-1372 (1999).