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The interferometry based on regular lattice of optical vortices

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Języki publikacji
EN
Abstrakty
EN
The optical vortices are point phase dislocations. The point where the phase is undetermined is called a vortex point. The lattice of optical vortices can be generated by the interference of three or more plane waves, but the optical vortex lattice generated by interference of three plane waves is regular and posses a number of special properties, which are discussed in this paper. The basic geometrical features of such a regular lattice of optical vortices are also presented. The regular lattice of optical vortices is a base for optical vortex interferometer (OVI). The OVI takes advantages of special properties of three plane wave interference field. The relations between OVI advantages and special features of the vortex lattice are discussed in brief.
Słowa kluczowe
Czasopismo
Rocznik
Strony
167--185
Opis fizyczny
Bibliogr. 33 poz.,
Twórcy
autor
  • Wroclaw University of Technology, Wyb. Wyspianskiego 27, 50-370 Wroclaw, Poland
Bibliografia
  • [1] Soskin M.S., Vasnetsov M.V., Singular optics, [In] Progress in Optics, [Ed.] E. Wolf, Vol. 42, North-Holand, Amstredam 2001, pp. 219-76.
  • [2] Vasnetsov M., Staliunas K. [Eds.], Optical Vortices, Nova Science, New York 1999.
  • [3] Allen L., Padgett M.J., Babiker M., 77ie orbital angular momentum of light, [In] Progress in Optics, [Ed.] E. Wolf, Elsevier Science B.V., New York, Vol. 39, 1999, pp. 291-372.
  • [4] Abramochkin E.G., Losevsky N., Volostnikov V., Generation of spiral-type laser beams, Optics Communications 141(1-2), 1997, pp. 59-64.
  • [5] Angelsky O.V., Besaha R.N., Mokhun 1.1., Appearance of wave front dislocations under interference among beams with simple wave fronts, Optica Applicata 27(4), 1997, pp. 273-8.
  • [6] Masajada J., Optical Vortices and their Application to Interferometry, Oficyna Wydawnicza Politechniki Wrocławskiej, Wrocław 2004 (monographs of Wrocław University of Technology).
  • [7] Masajada J., Dubik B., Optical vortex generation by three plane wave interference, Optics Communications 198(1-3), 2001, pp. 21-7.
  • [8] Masajada J., Popiołek-Masajada A., Wieliczka D., 77ie interferometrie system using optical vortices as phase markers, Optics Communications 207(1-6), 2002, pp. 85-93.
  • [9] Masajada J., Popiołek-Masajada A., Fraczek E., Fraczek W., Vortex points localization problem in optical vortices interferometry, Optics Communications 234(1-6), 2004, pp. 23-8.
  • [10] Masajada J., Small-angle rotations measurement using optical vortex interferometer, Optics Communications 239(4-6), 2004, pp. 373-81.
  • [11] Popiołek-Masajada A., Borwińska M., Dubik B., Testing a new method for small-angle rotation measurements, Proceedings of SPIE 5858, 2005, pp. 195-201.
  • [12] Popiołek-Masajada A., Borwiska M., Fraczek W., Testing a new method for small-angle rotation measurements with the optical vortex interferometer, Measurement Science and Technology 17(4), 2006, pp. 653-8.
  • [13] Fraczek E., Fraczek W., Mroczka J., Experimental method for topological charge determination of optical vortices in a regular net, Optical Engineering 44(2), 2005, p. 025601.
  • [14] Fraczek E., Fraczek W., Masajada J., The new method of topological charge determination of optical vortices in the interference field of the optical vortex interferometer, Optik - International Journal for Light and Electron Optics 117(6), 2006, pp. 423-5.
  • [15] Fraczek E., Fraczek W., Two methods to determine topological charge in regular net of optical vortices, Proceedings of SPIE 5858, 2005, pp. 247-53.
  • [16] GHIGLIA D.C., PRITT M.D., Two-Dimensional Phase Unwrapping: Theory, Algorithms, Software, Wiley 1998.
  • [17] MALACARA D., MALACARA Z., SERVIN M., MALCACARA Z., Interferogram Analysis for Optical Testing, Dekker/CRC Press, 2005.
  • [18] FRANCON M., Optical Interferometry, Academic Press, New York 1966.
  • [19] NICHOLLS K.W., NYE J.F., Three-beam model for studying dislocations in wave pulses, Journal of Physics A: Mathematical and General 20(14), 1987, pp. 4673–96.
  • [20] BIALYNICKI-BIRULA I., BIALYNICKA-BIRULA Z., Vortex lines of the electromagnetic field, Physical Review A 67(6), 2003, p. 062114.
  • [21] SCHONBRUN E., PIESTUN R., JORDAN P., COOPER J., WULFF K.D., COURTIAL J., PADGETT M., 3D interferometric optical tweezers using a single spatial light modulator, Optics Express 13(10), 2005, pp. 3777–86.
  • [22] PRIMOT J., Three-wave lateral shearing interfermometer, Applied Optics 32(31), 1993, pp. 6242–9.
  • [23] PRIMOT J., SOGNO L., Achromatic three-wave (or more) lateral shearing interferometer, Journal of the Optical Society of America A 12(12), 1995, pp. 2679–85.
  • [24] DARLIN J.S, SENTHILKUMARAN P., BHATTACHARYA S., KOTHIYAL M.P., SIROHI R.S., Fabrication of an array illuminator using tandem Michelson interferometers, Optics Communications 123(1–3), 1996, pp. 1–4.
  • [25] GUÉRINEAU N., PRIMOT J., Nondiffracting array generation using an N-wave interferometer, Journal of the Optical Society of America A 16(2), 1999, pp. 293–8.
  • [26] VELGHE S., J. PRIMOT J., GUÉRINEAU N., COHEN M., WATTELLIER B., Wave-front reconstruction from multidirectional phase derivatives generated by multilateral shearing interferometers, Optics Letters 30(3), 2005, pp. 245–7.
  • [27] PATRA A. S., KHARE A., Interferometric array generation, Optics and Laser Technology 38(1), 2006, pp. 37–45.
  • [28] HUTLEY M.C., Optical techniques for the generation of microlens arrays, Journal of Modern Optics 37(2), 1990, pp. 253–65.
  • [29] MAO W., ZHONG Y., DONG J., WANG H., Crystallography of two-dimensional photonic lattices formed by holography of three noncoplanar beams, Journal of the Optical Society of America B 22(5), 2005, pp. 1085–91.
  • [30] FRIED D.L., VAUGHN J.L., Branch cuts in the phase function, Applied Optics 31(15), 1992, pp. 2865–82.
  • [31] FRIED D.L., Adaptive optics wave function reconstruction and phase unwrapping when branch points are present, Optics Communications 200(1–6), 2001, pp. 43–72.
  • [32] FREUND I., SHVARTSMAN N., Wave-field phase singularities: The sign principle, Physical Review A 50(6), 1994, pp. 5164–72.
  • [33] MASAJADA J., The internal scanning method with optical vortex interferometer, Proceedings of SPIE 5958, 2005, pp. 433–41.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BPW7-0007-0119
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