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20192022
most citedCoherent States for the Isotropic and Anisotropic 2D Harmonic Oscillators

14 citations · 15 across the 2 of their papers we have counts for

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quant-ph20221 cited

Two-mode squeezed state quantisation and semiclassical portraits

Jean-Pierre Gazeau, Véronique Hussin, James Moran +1

Quantisation with Gaussian type states offers certain advantages over other quantisation schemes, in particular, they can serve to regularise formally discontinuous classical funct…

quant-ph2021

Degeneracy and coherent states of the two-dimensional Morse potential

James Moran

In this paper we construct coherent states for the two-dimensional Morse potential. We find the dependence of the spectrum on the physical parameters and use this to understand the…

quant-ph2020

Generalized Susskind-Glogower coherent states

Jean-Pierre Gazeau, Véronique Hussin, James Moran +1

Susskind-Glogower coherent states, whose Fock expansion coefficients include Bessel functions, have recently attracted considerable attention for their optical properties. Neverthe…

quant-ph2020

Non-linear ladder operators and coherent states for the 2:1 oscillator

James Moran, Véronique Hussin, Ian Marquette

The 2:1 two-dimensional anisotropic quantum harmonic oscillator is considered and new sets of states are defined by means of normal-ordering non-linear operators through the use of…

quant-ph2020

Quantum and semi-classical aspects of confined systems with variable mass

Jean-Pierre Gazeau, Véronique Hussin, James Moran +1

We explore the quantization of classical models with position-dependent mass (PDM) terms constrained to a bounded interval in the canonical position. This is achieved through the W…

quant-ph201914 cited

Coherent States for the Isotropic and Anisotropic 2D Harmonic Oscillators

James Moran, Véronique Hussin

In this paper we introduce a new method for constructing coherent states for 2D harmonic oscillators. In particular, we focus on both the isotropic and commensurate anisotropic ins…