Lie-algebraic structure of 2D harmonic oscillator with non-separable complex coupling
Asish Ganguly, Suman De

TL;DR
This paper explores the algebraic structure of a two-dimensional complex harmonic oscillator with non-separable complex coupling, aiming to understand its underlying Lie-algebraic properties.
Contribution
It introduces a novel analysis of the Lie-algebraic structure specific to the 2D complex harmonic oscillator with non-separable coupling.
Findings
Identified Lie-algebraic structure of the oscillator
Characterized algebraic relations in the non-separable case
Provided insights into the oscillator's symmetry properties
Abstract
An attempt had been made to get algebraic structure of 2D complex harmonic oscillator.
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Taxonomy
TopicsGyrotron and Vacuum Electronics Research · Photorefractive and Nonlinear Optics
