On the Klein–Gordon oscillator subject to a Coulomb-type potential

By introducing the scalar potential as modification in the mass term of the Klein–Gordon equation, the influence of a Coulomb-type potential on the Klein–Gordon oscillator is investigated. Relativistic bound states solutions are achieved to both attractive and repulsive Coulomb-type potentials and t...

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Bibliographic Details
Published inAnnals of physics Vol. 355; pp. 48 - 54
Main Authors Bakke, K., Furtado, C.
Format Journal Article
LanguageEnglish
Published New York Elsevier Inc 01.04.2015
Elsevier BV
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ISSN0003-4916
1096-035X
DOI10.1016/j.aop.2015.01.028

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Summary:By introducing the scalar potential as modification in the mass term of the Klein–Gordon equation, the influence of a Coulomb-type potential on the Klein–Gordon oscillator is investigated. Relativistic bound states solutions are achieved to both attractive and repulsive Coulomb-type potentials and the arising of a quantum effect characterized by the dependence of angular frequency of the Klein–Gordon oscillator on the quantum numbers of the system is shown. •Interaction between the Klein–Gordon oscillator and a modified mass term.•Relativistic bound states for both attractive and repulsive Coulomb-type potentials.•Dependence of the Klein–Gordon oscillator frequency on the quantum numbers.•Relativistic analogue of a position-dependent mass system.
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ISSN:0003-4916
1096-035X
DOI:10.1016/j.aop.2015.01.028