Theoretical analysis reveals the eigenstates of a two-dimensional spin-1 Kemmer oscillator, highlighting how non-commutative phase space parameters alter relativistic quantum dynamics.
This paper delves into the dynamics of a two-dimensional Kemmer oscillator (KO) within a non-commutative phase space, as examined within the framework of relativistic quantum mechanics. Our investigation encompasses the derivation of the eigenstates of the system, and a thorough examination is conducted to understand the impact of non-commutative parameters on these solutions. The exploration sheds light on the intriguing interplay between relativistic quantum effects and non-commutative geometry in the context of the Kemmer oscillator.
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Boumali et al. (2024) studied this question.
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