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Approximate eigensolutions of Dirac equation for the superposition Hellmann potential under spin and pseudospin symmetries (Hamzavi, M.)
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Approximate eigensolutions of Dirac equation for the superposition Hellmann potential under spin and pseudospin symmetries
Author:
 Hamzavi, M. Search Author in Amazon Books

Publisher:
Indian Acad Sciences,
Edition:
 2014.
Classification:
 QC 21.3
URL:
http://library.neu.edu.tr:2048/login?url=http://dx.doi.org/10.1007/s12043-014-0764-z
Detailed notes
    - The Hellmann potential is simply a superposition of an attractive Coulomb potential -a/r plus a Yukawa potential be(-delta r) /r. The generalized parametric Nikiforov-Uvarov (NU) method is used to examine the approximate analytical energy eigenvalues and two-component wave function of the Dirac equation with the Hellmann potential for arbitrary spin-orbit quantum number kappa in the presence of exact spin and pseudospin (p-spin) symmetries. As a particular case, we obtain the energy eigenvalues of the pure Coulomb potential in the non-relativistic limit.
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Section
EOL-1281
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NEU Grand LibraryOnline (QC 21.3 .A67 2014)
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