Quantum flux effects on generalized Klein-Gordon oscillator field in a topologically charged Ellis-Bronnikov-type wormhole

The work primarily deals with the relativistic quantum dynamics of the oscillator field. It uses the generalized Klein-Gordon oscillator in an Ellis-Bronnikov-type wormhole space-time with a topological defect. The study involves deriving the radial wave equation and incorporating both Coulomb and Cornell-type potential functions. The analytical solution of the wave equation elucidates the influence of the topological defect of the geometry and the wormhole throat radius. The eigenvalue solution of the oscillator field highlights significant modifications to the results, underscoring the impact of the topological defect.