Gazeau$-$Klauder squeezed states associated with solvable quantum systems

Abstract

A formalism for the construction of some classes of Gazeau$-$Klauder squeezed states, corresponding to arbitrary solvable quantum systems with a known discrete spectrum, are introduced. As some physical applications, the proposed structure is applied to a few known quantum systems and then statistical properties as well as squeezing of the obtained squeezed states are studied. Finally, numerical results are presented.

18 pages, 12 figures

References in corpus (2)

• The Construction of Some Important Classes of Generalized Coherent states: The Nonlinear Coherent States Method
• Representations of Coherent and Squeezed States in a $f$-deformed Fock Space