With the introduction of a new improved approximation scheme (Pekeris-type
approximation) to deal with the centrifugal term, the energy eigenvalues and the wave …

By using the exact quantization rule, for non-zero l values we present analytical solutions of
the radial Schrödinger equation for the rotating Morse potential in the frame of the Pekeris …

In this paper, we present the analytical solution of the radial Schrödinger equation for the
Hulthén potential within the framework of the asymptotic iteration method by using an …

For arbitrary values of n and l quantum numbers, we present a simple exact analytical
solution of the D-dimensional (D≥ 2) hyperradial Schrödinger equation with the Kratzer and …

For any spin–orbit coupling term κ, the analytical solutions of the Dirac equation for the
Eckart potential are presented by using the asymptotic iteration method within the framework …

The problem of analytical solutions of the 3-dimensional Dirac equation is usually studied
via techniques such as The Nikiforov–Uvarov (NU) method. Here, we see that one of the …

We present very accurate values for the bound state energy eigenvalues by solving the
radial Schrödinger equation for the Hulthén potential within the framework of the asymptotic …

The asymptotic iteration method is employed to calculate the any ℓ-state solutions of the
Schrödinger equation with the Eckart potential by proper approximation of the centrifugal …

By using a new improved approximation scheme to deal with the centrifugal term, we solve
approximately the Schrödinger equation with the generalized Morse potentials for the …

The bound state solutions of the Klein—Gordon equation with the rotating Deng—Fan
molecular potential are presented by using a proper approximation to the centrifugal term …