Eigensolutions of the two Dimensional Kemmer Oscillator in Noncommutative Space with Minimal Length Effects
High Energy Physics - Theory
2025-02-14 v1
Abstract
This paper investigates a two-dimensional Kemmer oscillator within relativistic quantum mechanics, incorporating minimal length and non-commutative phase space effects. We derive eigen solutions in configuration space , examining the relationship between minimal length and non-commutative parameters. Our analysis reveals a connection to the Schr\"odinger equation through a P\"oschl-Teller potential, enhancing our understanding of fundamental quantum phenomena in relativistic systems.
Keywords
Cite
@article{arxiv.2502.08817,
title = {Eigensolutions of the two Dimensional Kemmer Oscillator in Noncommutative Space with Minimal Length Effects},
author = {Abdelmalek Boumali},
journal= {arXiv preprint arXiv:2502.08817},
year = {2025}
}