2010
DOI: 10.1103/physreva.81.043831
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Third-order correlation function and ghost imaging of chaotic thermal light in the photon counting regime

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Cited by 70 publications
(49 citation statements)
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“…To the best of our knowledge, there is no third-or highorder interference experiment with fermions. However, there had been third-and higher-order interference experiments with photons [52,53]. It is an interesting topic to predict the third-and higher-order interference of fermions based on the results of photons.…”
Section: Discussionmentioning
confidence: 99%
“…To the best of our knowledge, there is no third-or highorder interference experiment with fermions. However, there had been third-and higher-order interference experiments with photons [52,53]. It is an interesting topic to predict the third-and higher-order interference of fermions based on the results of photons.…”
Section: Discussionmentioning
confidence: 99%
“…When the coupling strength g is greater than κ 2 and γ, the system is in the strong coupling regime [8,9]. In this regime, energy eigenstates are grouped in two-level manifolds with eigenenergies given by nωc ± g √ n (for ωa = ωc), where n is the number of energy quanta in the coupled QD-cavity system.…”
Section: Multi-photon State Generation From Strongly Coupled Quantum mentioning
confidence: 99%
“…Following our proposal [4], we report the probing of these multi-photon transitions into the higher manifolds of the Jaynes-Cummings ladder of a strongly coupled quantum dot-photonic crystal nanocavity system [2] by measuring the third-order autocorrelation function (g (3) (τ 1 , τ 2 )) of a probe laser transmitted through such a system. Prior to this work, higherorder photon correlations had been measured for thermal [7][8][9][10] and laser [11] sources, relying on the strong excitation and high count rates available in these systems. Very recently g (3) measurements of the fluorescence from a single quantum dot weakly coupled to a microcavity were reported as well [12].…”
mentioning
confidence: 99%
“…Assuming the frequency bandwidth of the light scattered by RG 1 is ∆ω 1 , the normalized second-order temporal coherence function of one RG in Fig. 1 is [37,52] g (2) 1 (t 1 − t 2 ) = 1 + sinc…”
Section: B the Second-order Temporal Coherence Function Of Superbuncmentioning
confidence: 99%