“…Under Lorentz symmetry violation effects, the Klein-Gordon oscillator has been studied, for example, with a linear confining potential [44], with a Coulomb-type potential [45], relativistic scalar oscillator field [46,47], and the generalized Klein-Gordon oscillator [48,49]. In addition, relativistic oscillator model for spin- 1 2 fermionic fields [50], harmonic-type potential effects on scalar field [51], Landau-type quantization on a Dirac field [52], relativistic Landau-He-McKellar-Wilkens quantization and a Dirac neutral particle [53], quantum effects on a neutral particle [54], quantum holonomies [55], quantum scattering [56], relativistic geometric quantum phase [57], relativistic EPR correlations [58] have also been studied under Lorentz symmetry violation. The Klein-Gordon oscillator can be studied by a procedure similar to the one of insertion of an electromagnetic 4-vector potential A μ (gauge field) through a minimal substitution…”