The interaction between a◇-type four-level atom and a single-mode field in the presence of kerr medium with intensity-dependent coupling involving multi-photon processes has been studied. Using the generalized(nonlin...
详细信息
The interaction between a◇-type four-level atom and a single-mode field in the presence of kerr medium with intensity-dependent coupling involving multi-photon processes has been studied. Using the generalized(nonlinear)Jaynes–Cummings model, the exact analytical solution of the wave function for the considered system under particular condition, has been obtained when the atom is initially excited to the topmost level and the field is in a coherent state. Some physical properties of the atom-field entangled state such as linear entropy showing the entanglement degree, mandel parameter, mean photon number and normal squeezing of the resultant state have been calculated. The effects of kerr medium, detuning and the intensity-dependent coupling on the temporal behavior of the latter mentioned nonclassical properties have been investigated. It is shown that by appropriately choosing the evolved parameters in the interaction process, each of the above nonclassicality features, which are of special interest in quantum optics as well as quantum information processing, can be revealed.
In this paper we have studied the dynamical evolution of Shannon information entropies in position and momentum spaces for two classes of(nonstationary)atom-field entangled states,which are obtained via the JaynesCumm...
详细信息
In this paper we have studied the dynamical evolution of Shannon information entropies in position and momentum spaces for two classes of(nonstationary)atom-field entangled states,which are obtained via the JaynesCummings model and its *** have focused on the interaction between two-and(1)-type three-level atoms with the single-mode quantized *** three-dimensional plots of entropy densities in position and momentum spaces are presented versus corresponding coordinates and time,*** is observed that for particular values of the parameters of the systems,the entropy squeezing in position space ***,we have shown that the well-known BBm(Beckner,Bialynicki-Birola and mycielsky)inequality,which is a stronger statement of the Heisenberg uncertainty relation,is properly satisfied.
In this paper, we have solved the Schrdinger equation for a particular kind of morse potential and find its normalized eigenfunctions and eigenvalues, exactly. Our work is based on the Laplace transform technique wh...
详细信息
In this paper, we have solved the Schrdinger equation for a particular kind of morse potential and find its normalized eigenfunctions and eigenvalues, exactly. Our work is based on the Laplace transform technique which reduces the second-order differential equation to a first-order.
暂无评论