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Bound states of the N-dimensional Klein-Gordon equation with vector and scalar Coulomb potentials

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Abstract

The existence of bound states for the N-dimensional Klein-Gordon equation with vector and scalar Coulomb potentials is shown. The effects of the coupling strength on the bound states are discussed. The connection of the obtained energy eigenvalues with the spectrum of the Dirac equation is pointed out. 21 refs. (author).
Authors:
Publication Date:
Dec 31, 1992
Product Type:
Technical Report
Report Number:
ITP-92-13
Reference Number:
SCA: 662100; PA: AIX-24:024391; SN: 93000948266
Resource Relation:
Other Information: PBD: 1992
Subject:
72 PHYSICS OF ELEMENTARY PARTICLES AND FIELDS; BOUND STATE; KLEIN-GORDON EQUATION; ANALYTICAL SOLUTION; COULOMB FIELD; DIRAC EQUATION; EIGENVALUES; SCALAR FIELDS; VECTOR FIELDS; 662100; GENERAL THEORY OF PARTICLES AND FIELDS
OSTI ID:
10127903
Research Organizations:
AN Ukrainskoj SSR, Kiev (Ukraine). Inst. Teoreticheskoj Fiziki
Country of Origin:
Ukraine
Language:
English
Other Identifying Numbers:
Other: ON: DE93617650; TRN: UA9300032024391
Availability:
OSTI; NTIS (US Sales Only); INIS
Submitting Site:
INIS
Size:
[8] p.
Announcement Date:
Jul 04, 2005

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Citation Formats

Tutik, R S. Bound states of the N-dimensional Klein-Gordon equation with vector and scalar Coulomb potentials. Ukraine: N. p., 1992. Web.
Tutik, R S. Bound states of the N-dimensional Klein-Gordon equation with vector and scalar Coulomb potentials. Ukraine.
Tutik, R S. 1992. "Bound states of the N-dimensional Klein-Gordon equation with vector and scalar Coulomb potentials." Ukraine.
@misc{etde_10127903,
title = {Bound states of the N-dimensional Klein-Gordon equation with vector and scalar Coulomb potentials}
 author = {Tutik, R S}
 abstractNote = {The existence of bound states for the N-dimensional Klein-Gordon equation with vector and scalar Coulomb potentials is shown. The effects of the coupling strength on the bound states are discussed. The connection of the obtained energy eigenvalues with the spectrum of the Dirac equation is pointed out. 21 refs. (author).}
 place = {Ukraine}
 year = {1992}
 month = {Dec}
 }