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Approximate l-state solutions of the D-dimensional Schrodinger equation for Manning-Rosen potential. (Ikhdair, Sameer M.,)
Bibliographical information (record 266204)
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Approximate l-state solutions of the D-dimensional Schrodinger equation for Manning-Rosen potential.
Author:
 Ikhdair, Sameer M., Search Author in Amazon Books

Publisher:
Wiley-V C H Verlag Gmbh,
Edition:
 2008.
Classification:
 QC 21.3
URL:
http://library.neu.edu.tr:2048/login?url=http://dx.doi.org/10.1002/andp.200810322
Detailed notes
    - The Schrodinger equation in D-dimensions for the Manning-Rosen potential with the centrifugal term is solved approximately to obtain bound states eigensolutions (eigenvalues and eigenfunctions). The Nikiforov-Uvarov (NU) method is used in the calculations. We present numerical calculations of energy eigenvalues to two- and four-dimensional systems for arbitrary quantum numbers n and 1, with three different values of the potential parameter alpha. It is shown that because of the interdimensional degeneracy of eigenvalues, we can also reproduce eigenvalues of a upper/lower dimensional system from the well-known eigenvalues of a lower/upper dimensional system by means of the transformation (n, l, D) -> (n, l +/- 1, D +/- 2). This solution reduces to the Hulthen potential case.
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Library
Section
EOL-944
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NEU Grand LibraryOnline (QC 21.3 .A67 2008)
Online electronic
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