Accumulated Gouy phase shift in Gaussian beam propagation through first-order optical systems

Journal of the Optical Society of America A: Optics and Image Science, and Vision

Volumn 14, Issue 9, 1997, Pages 2190-2194

  Erden, M Fatih ^a   Ozaktas, Haldun M ^a  

^a BILKENT UNIVERSITY   (Turkey)

Author keywords

[No Author keywords available]

Indexed keywords

FOURIER OPTICS; GRADIENT INDEX OPTICS; OPTICAL SYSTEMS; PHASE SHIFT; WAVEFRONTS;

GAUSSIAN BEAM; GOUY PHASE SHIFT;

LIGHT PROPAGATION;

EID: 0031233610     PISSN: 10847529     EISSN: 15208532     Source Type: Journal    
DOI: 10.1364/JOSAA.14.002190     Document Type: Article

References (11)

1. B. E. A. Saleh and M. C. Teich, Fundamentals of Photonics (Wiley, New York, 1991).
2. M. J. Bastiaans, “Wigner distribution function and its application to first-order optics,” J. Opt. Soc. Am. 69, 1710-1716 (1979).
3. H. M. Ozaktas and D. Mendlovic, “Fractional Fourier optics,” J. Opt. Soc. Am. A 12, 743-751 (1995).
4. K. B. Wolf, Integral Transforms in Science and Engineering (Plenum, New York, 1979).
5. M. Nazarathy and J. Shamir, “First-order optics-a canonical operator representation: lossless systems,” J. Opt. Soc. Am. 72, 356-364 (1982).
6. S. Abe and J. T. Sheridan, “Optical operations on wave functions as the Abelian subgroups of the special affine Fourier transformation,” Opt. Lett. 19, 1801-1803 (1994).
7. A. E. Siegman, Lasers (University Science Books, Mill Valley, Calif., 1986).
8. M. Nazarathy, A. Hardy, and J. Shamir, “Generalized mode propagation in first-order optical systems with loss or gain,” J. Opt. Soc. Am. 72, 1409-1420 (1982).
9. H. M. Ozaktas, B. Barshan, D. Mendlovic, and L. Onural, “Convolution, filtering, and multiplexing in fractional Fourier domains and their relation to chirp and wavelet transforms,” J. Opt. Soc. Am. A 11, 547-559 (1994).
10. A. W. Lohmann, “Image rotation, Wigner rotation, and the fractional Fourier transform,” J. Opt. Soc. Am. A 10, 2181-2186 (1993).
11. H. M. Ozaktas and D. Mendlovic, “Fractional Fourier transform as a tool for analyzing beam propagation and spherical mirror resonators,” Opt. Lett. 19, 1678-1680 (1994).