Title: ANY l-STATE ANALYTICAL SOLUTIONS OF THE KLEIN–GORDON EQUATION FOR THE WOODS–SAXON POTENTIAL.
Authors: BADALOV, V. H.; AHMADOV, H. I.; BADALOV, S. V.
Abstract: The radial part of the Klein–Gordon equation for the Woods–Saxon potential is solved. In our calculations, we have applied the Nikiforov–Uvarov method by using the Pekeris approximation to the centrifugal potential for any l-states. The exact bound state energy eigenvalues and the corresponding eigenfunctions are obtained on the various values of the quantum numbers n and l. The nonrelativistic limit of the bound state energy spectrum was also found.
Subjects: KLEIN-Gordon equation; WAVE equation; QUANTUM field theory; EIGENFUNCTIONS; EIGENVALUES
Publication: International Journal of Modern Physics E: Nuclear Physics, 2010, Vol 19, Issue 7, p1463
ISSN: 0218-3013
Publication type: Academic Journal
DOI: 10.1142/S0218301310015862

ANY l-STATE ANALYTICAL SOLUTIONS OF THE KLEIN–GORDON EQUATION FOR THE WOODS–SAXON POTENTIAL.

BADALOV, V. H.; AHMADOV, H. I.; BADALOV, S. V.