1988
DOI: 10.1103/physrevlett.61.2328
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Memory Effects in Propagation of Optical Waves through Disordered Media

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Cited by 718 publications
(442 citation statements)
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“…Vellekoop and Aegerter 76 have demonstrated this by combining wavefront shaping with a remarkable speckle correlation known as the memory effect 77,78 . Rotating the incident field by a small angle also rotates the transmitted field.…”
Section: The Medium As the Lensmentioning
confidence: 99%
“…Vellekoop and Aegerter 76 have demonstrated this by combining wavefront shaping with a remarkable speckle correlation known as the memory effect 77,78 . Rotating the incident field by a small angle also rotates the transmitted field.…”
Section: The Medium As the Lensmentioning
confidence: 99%
“…Initial measurements of angular intensity correlation, carried out in the far field of weakly scattering media, gave C, which was essentially equal to C 1 [12,13]. Recently, measurements of the spatial correlation of the field on the sample surface have yielded the C 1 contribution directly [14].…”
mentioning
confidence: 99%
“…Speckle patterns are the most direct manifestation of wave coherence in transport of light through samples that are thicker than the transport mean free path ℓ, which is the average distance over which the direction of light is diffused due to random scattering. By analyzing the statistical properties, such volume speckle patterns reveal strong correlations that are responsible for fundamental physical phenomena as the memory effect [1,2] and enhanced mesoscopic fluctuations [3,4,5,6,7]. Furthermore, clear signatures of Anderson localization of light have been observed by analyzing intensity fluctuations [8].…”
mentioning
confidence: 99%
“…For Fock states, a striking non-classical behavior is found: the spatial correlation function is reduced below unity, which means that the spatial directions are anticorrelated. This corresponds to spatial anti-bunching of light, and the correlation function C b0b1 is the spatial counterpart of the second-order coherence function g (2) (τ ) that is omnipresent in quantum optics [19]. For a single-photon Fock state, the correlation function vanishes identically since if a photon is detected in one channel the probability of detecting another photon in a dif- ferent channel is zero.…”
mentioning
confidence: 99%