We develop the equivalence between the two-dimensional Dirac oscillator and the anti–Jaynes-Cummings model within a q-deformed scenario. We solve the Hamiltonian spectrum and the time evolution for number and coherent initial states. We show the lack of preservation of the q-deformed versions of the total angular momentum that reproduces a collapse-revival structure. We provide suitable relations for the non-relativistic limit
The charged Dirac oscillator on a noncommutative plane coupling to a uniform perpendicular magnetice...
A quantum deformed theory applicable to all shape-invariant bound-state systems is introduced by def...
The D-dimensional (β, β′)-two-parameter deformed algebra introduced by Kempf is generalized to a Lor...
In this Letter, 2D Dirac oscillator in the quantum deformed framework generated by the κ-Poincaré–Ho...
Hamilton functions of classical deformed oscillators (c-deformed oscillators) are derived from Hamil...
AbstractIn this Letter, 2D Dirac oscillator in the quantum deformed framework generated by the κ-Poi...
AbstractCorresponding to two ways of realizing the q-deformed Heisenberg algebra by the undeformed v...
Temporal evolution of atomic properties including the population inversion and quantum fluctuations ...
In the framework of the Lagrangian formalism, some q-deformed physical systems are considered. The q...
Relation between Bopp-Kubo formulation andWeyl-Wigner-Moyal symbol calculus, and non-commutative geo...
We investigate the quantum state transfer in a chain of particles satisfying the q-deformed oscillat...
The $D$-dimensional $(\beta, \beta')$-two-parameter deformed algebra introduced by Kempf is generali...
We investigate the feasibility of performing quantum nondemolition (QND) measurements in the one-dim...
Hamilton functions of classical deformed oscillators (c-deformed oscillators) are derived from Hamil...
In the context of some deformed canonical commutation relations leading to isotropic nonzero minimal...
The charged Dirac oscillator on a noncommutative plane coupling to a uniform perpendicular magnetice...
A quantum deformed theory applicable to all shape-invariant bound-state systems is introduced by def...
The D-dimensional (β, β′)-two-parameter deformed algebra introduced by Kempf is generalized to a Lor...
In this Letter, 2D Dirac oscillator in the quantum deformed framework generated by the κ-Poincaré–Ho...
Hamilton functions of classical deformed oscillators (c-deformed oscillators) are derived from Hamil...
AbstractIn this Letter, 2D Dirac oscillator in the quantum deformed framework generated by the κ-Poi...
AbstractCorresponding to two ways of realizing the q-deformed Heisenberg algebra by the undeformed v...
Temporal evolution of atomic properties including the population inversion and quantum fluctuations ...
In the framework of the Lagrangian formalism, some q-deformed physical systems are considered. The q...
Relation between Bopp-Kubo formulation andWeyl-Wigner-Moyal symbol calculus, and non-commutative geo...
We investigate the quantum state transfer in a chain of particles satisfying the q-deformed oscillat...
The $D$-dimensional $(\beta, \beta')$-two-parameter deformed algebra introduced by Kempf is generali...
We investigate the feasibility of performing quantum nondemolition (QND) measurements in the one-dim...
Hamilton functions of classical deformed oscillators (c-deformed oscillators) are derived from Hamil...
In the context of some deformed canonical commutation relations leading to isotropic nonzero minimal...
The charged Dirac oscillator on a noncommutative plane coupling to a uniform perpendicular magnetice...
A quantum deformed theory applicable to all shape-invariant bound-state systems is introduced by def...
The D-dimensional (β, β′)-two-parameter deformed algebra introduced by Kempf is generalized to a Lor...