Exact solutions of the generalized Klein–Gordon oscillator in a global monopole space-time
We obtain analytical solutions of the generalized Klein–Gordon relativistic quantum oscillator for spin-zero bosons in the presence of a non-central potential under the influence of a point-like global monopole space-time. The non-central potential consists of r - and θ -dependent potentials S ( r ,...
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Published in | European physical journal plus Vol. 136; no. 7; p. 788 |
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Main Authors | , , , |
Format | Journal Article |
Language | English |
Published |
Berlin/Heidelberg
Springer Berlin Heidelberg
01.07.2021
Springer Nature B.V |
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Abstract | We obtain analytical solutions of the generalized Klein–Gordon relativistic quantum oscillator for spin-zero bosons in the presence of a non-central potential under the influence of a point-like global monopole space-time. The non-central potential consists of
r
- and
θ
-dependent potentials
S
(
r
,
θ
)
, and our generalized oscillator involves a function
f
(
r
), such that the radial part of
S
(
r
,
θ
)
is chosen as the Coulomb and harmonic oscillator potentials, and
f
(
r
) is selected as the Coulomb and linear functions, respectively. We analyze a
θ
-dependent potential introduced by Berkdemir. Besides, we find exact analytical solutions of this generalized Klein–Gordon quantum oscillator in such background by means of the Nikiforiov–Uvarov method. |
---|---|
AbstractList | We obtain analytical solutions of the generalized Klein–Gordon relativistic quantum oscillator for spin-zero bosons in the presence of a non-central potential under the influence of a point-like global monopole space-time. The non-central potential consists of
r
- and
θ
-dependent potentials
S
(
r
,
θ
)
, and our generalized oscillator involves a function
f
(
r
), such that the radial part of
S
(
r
,
θ
)
is chosen as the Coulomb and harmonic oscillator potentials, and
f
(
r
) is selected as the Coulomb and linear functions, respectively. We analyze a
θ
-dependent potential introduced by Berkdemir. Besides, we find exact analytical solutions of this generalized Klein–Gordon quantum oscillator in such background by means of the Nikiforiov–Uvarov method. We obtain analytical solutions of the generalized Klein–Gordon relativistic quantum oscillator for spin-zero bosons in the presence of a non-central potential under the influence of a point-like global monopole space-time. The non-central potential consists of r- and θ-dependent potentials S(r,θ), and our generalized oscillator involves a function f(r), such that the radial part of S(r,θ) is chosen as the Coulomb and harmonic oscillator potentials, and f(r) is selected as the Coulomb and linear functions, respectively. We analyze a θ-dependent potential introduced by Berkdemir. Besides, we find exact analytical solutions of this generalized Klein–Gordon quantum oscillator in such background by means of the Nikiforiov–Uvarov method. |
ArticleNumber | 788 |
Author | Zare, Soroush Pinfold, James Montigny, Marc de Hassanabadi, Hassan |
Author_xml | – sequence: 1 givenname: Marc de orcidid: 0000-0001-5384-2891 surname: Montigny fullname: Montigny, Marc de email: mdemonti@ualberta.ca organization: Faculté Saint-Jean, University of Alberta – sequence: 2 givenname: Hassan surname: Hassanabadi fullname: Hassanabadi, Hassan organization: Faculty of Physics, Shahrood University of Technology – sequence: 3 givenname: James surname: Pinfold fullname: Pinfold, James organization: Physics Department, University of Alberta – sequence: 4 givenname: Soroush surname: Zare fullname: Zare, Soroush organization: Faculty of Physics, Shahrood University of Technology |
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ContentType | Journal Article |
Copyright | The Author(s), under exclusive licence to Società Italiana di Fisica and Springer-Verlag GmbH Germany, part of Springer Nature 2021 The Author(s), under exclusive licence to Società Italiana di Fisica and Springer-Verlag GmbH Germany, part of Springer Nature 2021. |
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SubjectTerms | Applied and Technical Physics Atomic Bosons Charged particles Complex Systems Condensed Matter Physics Exact solutions Harmonic oscillators Investigations Linear functions Magnetic fields Mathematical analysis Mathematical and Computational Physics Molecular Optical and Plasma Physics Oscillators Phase transitions Physics Physics and Astronomy Quantum theory Regular Article Sensors Spacetime Symmetry Theoretical Universe |
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Title | Exact solutions of the generalized Klein–Gordon oscillator in a global monopole space-time |
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