Deformed Weyl-Heisenberg algebra and quantum decoherence effect
We study the dynamics of a catlike superposition of f-deformed coherent states under dissipative decoherence. For this purpose, we investigate two important categories of f-deformed coherent states: Gazeau-Klauder and displacement-type coherent states. In addition, we consider two deformation functi...
Saved in:
Published in | Laser physics Vol. 24; no. 5; pp. 55203 - 55209 |
---|---|
Main Authors | , , , |
Format | Journal Article |
Language | English |
Published |
IOP Publishing
01.05.2014
|
Subjects | |
Online Access | Get full text |
Cover
Loading…
Summary: | We study the dynamics of a catlike superposition of f-deformed coherent states under dissipative decoherence. For this purpose, we investigate two important categories of f-deformed coherent states: Gazeau-Klauder and displacement-type coherent states. In addition, we consider two deformation functions; one of them describes a harmonic oscillator in an infinite well and another corresponds to a harmonic oscillator in a quantum well with finite depth. The decoherence effects appeared through a dissipative interaction of the environment with the catlike states. In this study, we first show that the Gazeau-Klauder coherent state is more resistant under the decoherence process, in contrast to the displacement-type one, and second, that the potential range of the infinite well and the depth of potential possess a remarkable role in the decoherence process. |
---|---|
ISSN: | 1054-660X 1555-6611 |
DOI: | 10.1088/1054-660X/24/5/055203 |