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Relativistic shifted-l expansion technique for Dirac and Klein-Gordon equations. (Mustafa, O.)
Bibliographical information (record 270238)
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Relativistic shifted-l expansion technique for Dirac and Klein-Gordon equations.
Author:
 Mustafa, O. Search in Online Databases

Publisher:
IOP Publishing Ltd.,
Edition:
 1998.
Classification:
 QC 21.3
Detailed notes
    - The shifted-l expansion technique (SLET) is extended to solve for Dirac particle trapped in spherically symmetric scalar and/or 4-vector potentials. A parameter lambda = 0, 1 is introduced in such a way that one can obtain the Klein-Gordon (KG) bound states from Dirac bound states. The I-vector Coulomb, the scalar linear, and the equally mixed scalar and 4-vector power-law potentials are used in KG and Dirac equations. Exact numerical results are obtained for the Q-vector Coulomb potential in both KG and Dirac equations. Highly accurate and fast converging results are obtained for the scalar linear and the equally mixed scalar and 4-vector power-law potentials.
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Status
Library
Section
EOL-1762
Item available
NEU Grand LibraryOnline (QC 21.3 .R45 1998)
Online electronic
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