  The bound state energy eigenvalues and the corresponding eigenfunctions of
the generalized Woods-Saxon potential reported in [Phys. Rev. C 72, 027001
(2005)] is extended to the fractional forms using the generalized fractional
derivative and the fractional Nikiforov-Uvarov (NU) technique. Analytical
solutions of bound states of the Schrodinger equation for the present potential
are obtained in the terms of fractional Jacobi polynomials. It is demonstrated
that the classical results are a special case of the present results at
Elfa=Beta=1 Therefore, the present results play important role in molecular
chemistry and nuclear physics.
