On The Construction of Generalized Coherent States for Generalized Harmonic Oscillators
M. El Baz, Y. Hassouni, F. Madouri

TL;DR
This paper introduces a dynamical algebra that encompasses various deformed harmonic oscillator algebras, develops a method for constructing coherent states for these algebras, and applies it to a specific case.
Contribution
It presents a new algebraic framework and a general method for constructing coherent states for generalized harmonic oscillators.
Findings
Introduces the algebra ${\
Develops a general construction method for coherent states.
Applies the method to a specific algebra case.
Abstract
A dynamical algebra , englobing many of the deformed harmonic oscillator algebras is introduced. One of its special cases is extensively developed. A general method for constructing coherent states related to any algebra of the type is discussed. The construction following this method is carried out for the special case.
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