2013
DOI: 10.1088/0953-4075/46/14/145506
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Quantum entanglement and position–momentum entropic squeezing of a moving Lambda-type three-level atom interacting with a single-mode quantized field with intensity-dependent coupling

Abstract: In this paper, we study the interaction between a moving Λ-type three-level atom and a single-mode cavity field in the presence of intensity-dependent atom-field coupling. After obtaining the state vector of the entire system explicitly, we study the nonclassical features of the system such as quantum entanglement, position-momentum entropic squeezing, quadrature squeezing and sub-Poissonian statistics. According to the obtained numerical results we illustrate that the squeezed period, the duration of entropy … Show more

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Cited by 40 publications
(26 citation statements)
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References 73 publications
(101 reference statements)
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“…Also, in order to survey the JCM in different concepts, interesting results have been attained according to various generalizations of this model. We may refer to a few examples of them as follows: the interaction between two two-level atoms and a single-mode field [3], the interaction between N-level atom and (N À 1)-mode field [4], the interactions of a multi-level atom and one-or two-mode field [5,6], multi-photon transitions in the atom-field interaction [7][8][9][10], intensity-dependent JCM (nonlinear regime) [11][12][13] which in particular we will also deal with in the present paper, different interaction schemes between atoms and electromagnetic field in the presence of a Kerr medium [14][15][16], JCM with electromagnetic field in the presence of converter terms [17,18], JCM in the presence of Stark shift [7,19,20] and finally JCM when the atom-field coupling is position-dependent [21,22].…”
Section: Introductionmentioning
confidence: 99%
See 1 more Smart Citation
“…Also, in order to survey the JCM in different concepts, interesting results have been attained according to various generalizations of this model. We may refer to a few examples of them as follows: the interaction between two two-level atoms and a single-mode field [3], the interaction between N-level atom and (N À 1)-mode field [4], the interactions of a multi-level atom and one-or two-mode field [5,6], multi-photon transitions in the atom-field interaction [7][8][9][10], intensity-dependent JCM (nonlinear regime) [11][12][13] which in particular we will also deal with in the present paper, different interaction schemes between atoms and electromagnetic field in the presence of a Kerr medium [14][15][16], JCM with electromagnetic field in the presence of converter terms [17,18], JCM in the presence of Stark shift [7,19,20] and finally JCM when the atom-field coupling is position-dependent [21,22].…”
Section: Introductionmentioning
confidence: 99%
“…Then, by using (21) the following relations may be obtained: Accordingly, the wave function of the entire atom-field system t t , (17) is completely determined in an explicit form. We should again emphasize that due to relation (22), the final state vector of the considered system holds under the assumption of existence of different solutions for the third-order polynomial (Eq. (19)), which is applicable for a wide range of physically reasonable parameters.…”
mentioning
confidence: 99%
“…In accordance with the concept of von Neumann entropy [16], it has been put forward that for a bicomponent system in a quantum state, the degree of the entanglement between the two components can be described accurately through the utilization of the reduced quantum entropy by Bennett, Phoenix and Knight et al [17][18][19][20][21], as the degree of the entanglement is proportional to their reduced quantum entropy. In order to build a quantificationally comparable relationship among different entangled states, we quantify the DEM adopting the definition of partial entropy in our system.…”
Section: Introductionmentioning
confidence: 99%
“…For instance, temporal behavior of the VNE of the nonlinear interaction between a three-level atom and a two-mode cavity field in the presence of a cross-Kerr medium and its deformed counterpart [38] and detuning parameters has been investigated in [39,40]. In another case, the amount of the degree of entanglement (DEM) between a three-level atom in motion interacting with a single-mode field in the intensity-dependent coupling regime was calculated [41]. The effects of the mean photon number, the detuning parameter, the Kerr-like medium, and various atom-field couplings on the DEM of the interaction between a three level-atom and a two-mode field were studied in [42].…”
mentioning
confidence: 99%