2006
DOI: 10.1002/prop.200610319
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The deterministic generation of photons by cavity quantum electrodynamics

Abstract: Cavity quantum electrodynamics allows the study of strong coupling between excited atoms and a single mode of a resonant cavity. As a consequence of the strong coupling the cavity field and the atom are entangled. The system thus provides important ingredients necessary for studies of quantum information processing. In addition the periodic exchange of a photon between atom and cavity can be studied. It thus represents the ideal system to investigate the Jaynes-Cummings model and to study a variety of phenomen… Show more

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Cited by 8 publications
(12 citation statements)
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References 141 publications
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“…Eqs. (16) and (22) as well as the realities of A l n ( ) and B l n ( ), C l n ( ) also turns out to be real. The exact solutions to these equations under the "initial" conditions in Eqs.…”
Section: Flow Equation Of the Jaynes-cummings Modelmentioning
confidence: 86%
“…Eqs. (16) and (22) as well as the realities of A l n ( ) and B l n ( ), C l n ( ) also turns out to be real. The exact solutions to these equations under the "initial" conditions in Eqs.…”
Section: Flow Equation Of the Jaynes-cummings Modelmentioning
confidence: 86%
“…The development of ultrashort laser pulses [12] together with the progress in ion trap technology [13] and cavity quantum electrodynamics [14] has opened a new avenue in the observation of the time evolution of wave packets. Indeed, the motion of a Rydberg electron [15], the center-of-mass motion of an ion stored in a Paul trap [16] or an atom in a standing wave [17] together with the periodic exchange of excitation between an atom and the photon field in a high-Q cavity [18] represent only a few examples of wave packets which are now almost routinely realized experimentally in many laboratories around the world.…”
Section: A Inverse Spectral Problemmentioning
confidence: 99%
“…instead of the field outside the cavity, we again arrive at an equation of the form of Eq. (68), with the same functions φ (1) i (z, t) = φ i (z, t), but, in general, different associated operatorsb (1) out i (t) =b out i (t). Only in the limit of vanishing absorption they equal each other.…”
Section: Appendix C: Derivation Of Eq (31)mentioning
confidence: 99%