Approximate l-State Solutions of a Spin-0 Particle for Woods-Saxon Potential

Abstract

The radial part of Klein-Gordon equation is solved for the Woods-Saxon potential within the framework of an approximation to the centrifugal barrier. The bound states and the corresponding normalized eigenfunctions of the Woods-Saxon potential are computed by using the Nikiforov-Uvarov method. The results are consistent with the ones obtained in the case of generalized Woods-Saxon potential. The solutions of the Schrödinger equation by using the same approximation are also studied as a special case, and obtained the consistent results with the ones obtained before.

21 pages

References in corpus (2)

• Polynomial Solutions of Shcrodinger Equation with the Generalized Woods Saxon Potential
• Nucleon-nucleus real potential of Woods-Saxon shape between -60 and +60 MeV for the 40<A<208 nuclei

Cited by in corpus (4)

• Any l-state analytical solutions of the Klein-Gordon equation for the Woods-Saxon potential
• Bound states of the $D$-dimensional Schrödinger equation for the generalized Woods-Saxon potential
• The bound state solutions of the $D$-dimensional Schrödinger equation for the Woods-Saxon potential
• Expectation Values of Some Diatomic Molecules With Quantum Interaction Potential In Schrodinger Equation with Hellmann-Feynman Theorem Via Conventional Nikiforov-Uvarov Method