2012
DOI: 10.1103/physreva.86.023810
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Dynamics for two atoms interacting with intensity-dependent two-mode quantized cavity fields in the ladder configuration

Abstract: Exact solutions are obtained for a collective model of two identical two-level atoms interacting with a quantized bimodal field with intensity-dependent coupling terms in a lossless cavity. A unitary transformation method is used to solve the time-dependent problem that also gives the eigensolutions of the interaction Hamiltonian. The atomic population dynamics and the dynamics of the photon statistics of the two cavity modes are studied. We present evidence of cooperative effects.

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Cited by 20 publications
(13 citation statements)
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“…We now investigate the existence of correlations between vibrational and cavity modes (mode-mode correlation), which may serve as a further quantum resource within the single-qubit system. Correlations between any couple of modes can be obtained by calculating the intermode second-order coherence [41,42,43,44], which in our system is given by…”
Section: Two-mode Correlationmentioning
confidence: 99%
“…We now investigate the existence of correlations between vibrational and cavity modes (mode-mode correlation), which may serve as a further quantum resource within the single-qubit system. Correlations between any couple of modes can be obtained by calculating the intermode second-order coherence [41,42,43,44], which in our system is given by…”
Section: Two-mode Correlationmentioning
confidence: 99%
“…We end this subsection with an overview on the mean photon number distribution in an explicit manner [33,61]. By using the first relation in Eq.…”
Section: Quantum Statistics: Mandel Parameter and Mean Photon Number ...mentioning
confidence: 99%
“…In the left plots (f (n) = 1) of figures 4 and 5, Mandel parameter varies between positive and negative values, which means that the photons display super-or sub-Poissonian statistics for different intervals of times, alternatively. We end this subsection with an overview on the mean photon number distribution in an explicit manner [41,65]. By using Eq.…”
Section: Quantum Statisticsmentioning
confidence: 99%