Coulomb Type

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The Experts below are selected from a list of 294 Experts worldwide ranked by ideXlab platform

H. Belich - One of the best experts on this subject based on the ideXlab platform.

Knut Bakke - One of the best experts on this subject based on the ideXlab platform.

K Bakke - One of the best experts on this subject based on the ideXlab platform.

  • on the interaction of the scalar field with a Coulomb Type potential in a spacetime with a screw dislocation and the aharonov bohm effect for bound states
    European Physical Journal Plus, 2018
    Co-Authors: R. L. L. Vitória, K Bakke
    Abstract:

    We investigate topological effects on the interaction of a scalar field with a Coulomb-Type potential in a spacetime with a screw dislocation (space-like dislocation). We also consider the topological defect with an internal magnetic field. Later, we investigate the interaction of a scalar field with a Coulomb-Type potential plus another Coulomb-Type potential (gauge potential), a uniform magnetic field, the Klein-Gordon oscillator and a linear scalar potential in this topological defect spacetime. Then, by searching for analytical solutions to the Klein-Gordon equation in the spacetime with a screw dislocation, we obtain analogues effects of the Aharonov-Bohm effect for bound states.

  • on a relativistic scalar particle subject to a Coulomb Type potential given by lorentz symmetry breaking effects
    Annals of Physics, 2015
    Co-Authors: K Bakke, H. Belich
    Abstract:

    Abstract The behaviour of a relativistic scalar particle in a possible scenario that arises from the violation of the Lorentz symmetry is investigated. The background of the Lorentz symmetry violation is defined by a tensor field that governs the Lorentz symmetry violation out of the Standard Model Extension. Thereby, we show that a Coulomb-Type potential can be induced by Lorentz symmetry breaking effects and bound states solutions to the Klein–Gordon equation can be obtained. Further, we discuss the effects of this Coulomb-Type potential on the confinement of the relativistic scalar particle to a linear confining potential by showing that bound states solutions to the Klein–Gordon equation can also be achieved, and obtain a quantum effect characterized by the dependence of a parameter of the linear confining potential on the quantum numbers { n , l } of the system.

  • quantum aspects of a moving magnetic quadrupole moment interacting with an electric field
    Journal of Mathematical Physics, 2015
    Co-Authors: I C Fonseca, K Bakke
    Abstract:

    The quantum dynamics of a moving particle with a magnetic quadrupole moment that interacts with electric and magnetic fields is introduced. By dealing with the interaction between an electric field and the magnetic quadrupole moment, it is shown that an analogue of the Coulomb potential can be generated and bound state solutions can be obtained. Besides, the influence of the Coulomb-Type potential on the harmonic oscillator is investigated, where bound state solutions to both repulsive and attractive Coulomb-Type potentials are achieved and the arising of a quantum effect characterized by the dependence of the harmonic oscillator frequency on the quantum numbers of the system is discussed.

  • on a relativistic scalar particle subject to a Coulomb Type potential given by lorentz symmetry breaking effects
    arXiv: High Energy Physics - Theory, 2015
    Co-Authors: K Bakke, H. Belich
    Abstract:

    The behaviour of a relativistic scalar particle in a possible scenario that arises from the violation of the Lorentz symmetry is investigated. The background of the Lorentz symmetry violation is defined by a tensor field that governs the Lorentz symmetry violation out of the Standard Model Extension. Thereby, we show that a Coulomb-Type potential can be induced by Lorentz symmetry breaking effects and bound states solutions to the Klein-Gordon equation can be obtained. Further, we discuss the effects of this Coulomb-Type potential on the confinement of the relativistic scalar particle to a linear confining potential by showing that bound states solutions to the Klein-Gordon equation can also be achieved, and obtain a quantum effect characterized by the dependence of a parameter of the linear confining potential on the quantum numbers $\left\{n,l\right\}$ of the system.

  • on the klein gordon oscillator subject to a Coulomb Type potential
    Annals of Physics, 2015
    Co-Authors: K Bakke, C Furtado
    Abstract:

    Abstract 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.

Erik Skibsted - One of the best experts on this subject based on the ideXlab platform.

R. L. L. Vitória - One of the best experts on this subject based on the ideXlab platform.