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Different approaches to phase restoration of distant complex optical fields

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Języki publikacji
EN
Abstrakty
EN
The paper presents principal approaches to diagnosing the structure forming skeleton of the complex optical field. An analysis of optical field singularity algorithms depending on intensity discretization and image resolution has been carried out. An optimal approach is chosen, which allows to bring much closer the solution of the phase problem of localization of speckle-field special points. A possible approach to diagnosing the signs of zero amplitudes has been offered.
Słowa kluczowe
Czasopismo
Rocznik
Strony
139--150
Opis fizyczny
Bibliogr. 22 poz., rys.
Twórcy
  • Chernivtsy National University, Kotsyubinsky 2, Chernivtsy, Ukraine
autor
  • University of Bucharest, 36-46 Mihail Kogalniceanu Blvd, Romania
autor
autor
Bibliografia
  • [1] BATES R.H.T., MCDONNELL M.J., Image Restoration and Reconstruction, Calerdon Press, Oxford, 1986.
  • [2] ACHARYA T., AJOY K., Ray, Image Processing – Principles and Applications, Wiley, InterScience, 2006.
  • [3] ANGEL’SKIĬ O.V., USHENKO A.G., ERMOLENKO S.B., BURKOVETS D.N., PISHAK V.P., USHENKO YU.A., PISHAK O.V., Polarization-based visualization of multifractal structures for the diagnostics of pathological changes in biological tissues, Optics and Spectroscopy 89(5), 2000, pp. 799–804.
  • [4] ANGELSKY O.V., DEMIANOVSKY G.V., USHENKO A.G., BURKOVETS D.N., USHENKO YU.A., Wavelet analysis of two-dimensional birefringence images of architectonics in biotissues for diagnosing pathological changes, Journal of Biomedical Optics 9(4), 2004, pp. 679–690.
  • [5] GOODMAN J.W., Some fundamental properties of speckle, Journal of the Optical Society of America 66(11), 1976, pp.1145–1150.
  • [6] SOSKIN M., DENISENKO V., EGOROV R., Topological networks of paraxial ellipse speckle-fields, Journal of Optics A: Pure and Applied Optics 6(5), 2004, pp. S281–S287.
  • [7] ABRAMOCHKIN E.G., VOLOSTNIKOV V.G., Relationship between two-dimensional intensity and phase in a Fresnel diffraction zone, Optics Communications 74(3–4), 1989, pp. 144–148.
  • [8] LARKIN K. G., BONE D. J., OLDFIELD M.A., Natural demodulation of two-dimensional fringe patterns.I. General background of the spiral phase quadrature transform, Journal of the Optical Society of America A 18(8), 2001, pp. 1862–1870.
  • [9] KANEV F.YU., LUKIN V.P., LAVRINOVA L.N., Correction of turbulent distortions based on the phase conjugation in the presence of phase dislocations in a reference beam, Atmospheric and Oceanic Optics 14(12), 2001, pp. 1075–1080.
  • [10] LUKIN V.P., FORTES B.V., Phase-correction of turbulent distortions of an optical wave propagating under conditions of strong intensity fluctuations, Applied Optics 41(27), 2002, pp. 5616–5624.
  • [11] FIENUP J.R., Lensless coherent imaging by phase retrieval with an illumination pattern constraint, Optics Express 14(2), 2006, pp. 498–508.
  • [12] FIENUP J.R., Phase retrieval algorithms: a personal tour, Applied Optics 52(1), 2013, pp. 45–56.
  • [13] MOKHUN I.I., Zero amplitude and structure of statistical optical fields: correlation between the field’s intensity and phase, Proceedings of SPIE 3573, 1998, pp. 567–571.
  • [14] WEI WANG, CHIBA K., HANSON S.G., TAKEDA M., Vortex sheets in optical and coherence fields, Proceedings of SPIE 6905, 2008, article 690506.
  • [15] FREUND I., SHVARTSMAN N., FREILIKHER V., Optical dislocation networks in highly random media, Optics Communications 101(3–4), 1993, pp. 247–264.
  • [16] FREUND I., SHVARTSMAN N., Wave-field phase singularities: the sign principle, Physical Review A 50(6), 1994, pp. 5164–5172.
  • [17] DUADI H., MARGALIT O., MICO V., RODRIGO J.A., ALIEVA T., GARCIA J., ZALEVSKY Z., Digital holography and phase retrieval, [In] Holography, Research and Technologies, [Ed.] J. Rosen, InTech, 2011.
  • [18] FIENUP J.R., Reconstruction of an object from the modulus of its Fourier transform, Optics Letters 3(1), 1978, pp. 27–29.
  • [19] FIENUP J.R., Phase retrieval algorithms: a comparison, Applied Optics 21(15), 1982, pp. 2758–2769.
  • [20] MARCHESINI S., A unified evaluation of iterative projection algorithms for phase retrieval, Review of Scientific Instruments 78(1), 2007, article 011301.
  • [21] KEYS R., Cubic convolution interpolation for digital image processing, IEEE Transactions on Acoustics, Speech and Signal Processing 29(6), 1981, pp. 1153–1160.
  • [22] BERRY M.V., Much ado about nothing: optical distortion lines (phase singularities, zeros, and vortices), Proceedings of SPIE 3487, 1998, pp. 1–5.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-042af11f-582a-4658-b40a-fe3f9f04d67f
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