Bound states for a Coulomb-type potential induced by the interaction between a moving electric quadrupole moment and a magnetic field
arXiv:1405.5135 · doi:10.1016/j.aop.2013.11.013
Abstract
We discuss the arising of bound states solutions of the Schrödinger equation due to the presence of a Coulomb-type potential induced by the interaction between a moving electric quadrupole moment and a magnetic field. Furthermore, we study the influence of the Coulomb-type potential on the harmonic oscillator by showing a quantum effect characterized by the dependence of the angular frequency on the quantum numbers of the system, whose meaning is that not all values of the angular frequency are allowed.
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Cited by in corpus (8)
- On the Klein-Gordon oscillator subject to a Coulomb-type potential
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- Comment on: "Interaction of the magnetic quadrupole moment of a non-relativistic particle with an electric field in a rotating frame. Ann. Phys. 412 (2020) 168040''
- The generalized Klein-Gordon oscillator with position-dependent mass in a particular Gödel-type space-time
- Electric quadrupole moment of a neutral non-relativistic particle in the presence of screw dislocation
- A semiclassical treatment of the interaction of non-uniform electric fields with the electric quadrupole moment of a neutral particle
- Effects of Kaluza-Klein theory and potential on a generalized Klein-Gordon oscillator in the cosmic string space-time
- Gross misinterpretation of a conditionally solvable eigenvalue equation