2013
DOI: 10.1088/1054-660x/23/11/115201
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The influence of phase damping on a two-level atom in the presence of the classical laser field

Abstract: In this paper we consider the influence of phase damping on the Jaynes-Cummings model (JCM) in the presence of the classical laser field. It is shown that for the temporal evolution of the atomic inversion a detuning parameter plays a role in delaying the effect of the damping. Our consideration is also extended to discuss the atomic Wehrl entropy and entropy squeezing. For the case of the marginal distribution, it is noted that the damping factor plays a considerable role in reducing the number of the fluctua… Show more

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Cited by 23 publications
(10 citation statements)
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“…The key argument is based on the Schur-Horn's theorem (that indicates essentially that p i ≤ λ i ) and on the fact that, in order to to keep some basic properties of the entropies such as increasing with disordered, the functions f are concave (so based on power or logarithmic functions). Then Jensen's inequality for concave function proves the result [23][24][25][26][84][85][86].…”
Section: Informational Versus Spectral Psdmentioning
confidence: 96%
“…The key argument is based on the Schur-Horn's theorem (that indicates essentially that p i ≤ λ i ) and on the fact that, in order to to keep some basic properties of the entropies such as increasing with disordered, the functions f are concave (so based on power or logarithmic functions). Then Jensen's inequality for concave function proves the result [23][24][25][26][84][85][86].…”
Section: Informational Versus Spectral Psdmentioning
confidence: 96%
“…Its considered as a phenomenon that describe the collapses and revivals of the states. We can evaluate the population inversion for the proposed model by the variation between the probabilities of the system existence in its exited state |e and in its ground state |g [27,38,39].…”
Section: The Population Inversionmentioning
confidence: 99%
“…(1) as it stands is very hard to tackle. Thus, in what follow, we remove the classical field whereupon remove the converter part through two well-known canonical transformations [79,86,[92][93][94][95][96].…”
Section: Canonical Transformationmentioning
confidence: 99%