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taladjidi committed Mar 19, 2024
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Expand Up @@ -33,3 +33,29 @@ @article{bakerrasooliTurbulentDynamicsTwodimensional2023
abstract = {Turbulence in quantum fluids has, surprisingly, a lot in common with its classical counterpart. Recently, cold atomic gases has emerged as a well-controlled experimental platform to study turbulent dynamics. In this work, we introduce a system to study quantum turbulence in optics, with the major advantage of having access to a wide range of characterization tools available for light fields. In particular, we report the temporal dynamics of density and phase and we show the emergence of isotropy in momentum space and the presence of different scaling laws in the incompressible kinetic energy spectrum. The microscopic origin of the algebraic exponents in the energy spectrum is discussed by studying the internal structure of quantized vortices within the healing length and their clustering at larger length scales. These results are obtained using two counterstreaming fluids of light, which allows for a precise preparation of the initial state and the in situ measurement of the compressible and incompressible fluid velocity.}
}


@article{lieblingComplexwaveRetrievalSingle2004,
title = {Complex-Wave Retrieval from a Single off-Axis Hologram},
author = {Liebling, Michael and Blu, Thierry and Unser, Michael},
year = {2004},
journal = {Journal of the Optical Society of America A},
volume = {21},
number = {3},
pages = {367},
issn = {1084-7529, 1520-8532},
doi = {10.1364/JOSAA.21.000367},
}

@article{verrierOffaxisDigitalHologram2011,
title = {Off-Axis Digital Hologram Reconstruction: Some Practical Considerations},
shorttitle = {Off-Axis Digital Hologram Reconstruction},
author = {Verrier, Nicolas and Atlan, Michael},
year = {2011},
journal = {Applied Optics},
volume = {50},
number = {34},
pages = {H136-H146},
publisher = {Optica Publishing Group},
doi = {10.1364/AO.50.00H136},
abstract = {Holographic rendering of off-axis intensity digital holograms is discussed. A review of some of the main numerical processing methods, based either on the Fourier transform interpretation of the propagation integral or on its linear system counterpart, is reported. Less common methods such as adjustable magnification reconstruction schemes and Fresnelet decomposition are presented and applied to the digital treatment of off-axis holograms. The influence of experimental parameters on the classical hologram reconstruction methods is assessed, offering guidelines for optimal image rendering regarding the hologram recording conditions.},
}

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