Abstract
AbstractWe consider Klein–Gordon (KG) particles in a global monopole (GM) spacetime within Eddington-inspired Born–Infeld gravity (EiBI-gravity) and in a Wu–Yang magnetic monopole (WYMM). We discuss a set of KG-oscillators in such spacetime settings. We propose a textbook power series expansion for the KG radial wave function that allows us to retrieve the exact energy levels for KG-oscillators in a GM spacetime and a WYMM without EiBI-gravity. We, moreover, report some conditionally exact, closed form, energy levels (through some parametric correlations) for KG-oscillators in a GM spacetime and a WYMM within EiBI-gravity, and for massless KG-oscillators in a GM spacetime and a WYMM within EiBI-gravity under the influence of a Coulomb plus linear Lorentz scalar potential. We report the effects of the Eddington parameter $$\kappa $$
κ
, GM-parameter $$\alpha $$
α
, WYMM strength $$\sigma $$
σ
, KG-oscillators’ frequency $$\Omega $$
Ω
, and the coupling parameters of the Coulomb plus linear Lorentz scalar potential, on the spectroscopic structure of the KG-oscillators at hand. Such effects are studied over a vast range of the radial quantum number $$n_r\ge 0$$
n
r
≥
0
and include energy levels clustering at $$\kappa>>1$$
κ
>
>
1
(i.e., extreme EiBI-gravity), and at $$|\sigma |>>1$$
|
σ
|
>
>
1
(i.e., extreme WYMM strength).
Publisher
Springer Science and Business Media LLC
Cited by
4 articles.
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