Photon modulated coherent states of a generalized isotonic oscillator by Weyl ordering and their non-classical properties

TL;DR

This paper constructs photon modulated coherent states for a generalized isotonic oscillator using Weyl ordering, analyzes their non-classical properties, and evaluates their potential for quantum applications.

Contribution

It introduces a new method to generate photon modulated coherent states for a generalized isotonic oscillator and investigates their non-classical features.

Findings

States exhibit non-classical behavior confirmed by quasi-probability distributions.

Quadrature squeezing properties are demonstrated in the constructed states.

Fidelity analysis shows the non-Gaussian nature of the states.

Abstract

We construct photon modulated coherent states of a generalized isotonic oscillator by expanding the newly introduced superposed operator through Weyl ordering method. We evaluate the parameter $A_3$ and the $s$-parameterized quasi probability distribution function to confirm the non - classical nature of the states. We also calculate the identities related with the quadrature squeezing to explore the squeezing property of the states. Finally, we investigate the fidelity between the photon modulated coherent states and coherent states to quantify the non-Gaussianity of the states. The constructed states and their associated non - classical properties will add further knowledge on the potential.