For arbitrary values n and ℓ quantum numbers, we present the solutions of the 3-
dimensional Schrödinger wave equation with the pseudoharmonic potential via the SU (1, 1) …

In this study, we obtain bound state solutions of the radial Schrödinger equation by the
superposition of Hulthén and Hellmann potentials within the framework of Nikiforov-Uvarov …

In this analysis, we study the quantum motions of a non-relativistic particle confined by the
Aharonov–Bohm (AB) flux field with harmonic oscillator plus Mie-type potential in a point-like …

By using the wave function ansatz method, we study the energy eigenvalues and wave
function for any arbitrary m-state in two-dimensional Schrödinger wave equation with …

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 …

In this paper, we demonstrated that the multiple turning point problems within the framework
of the Wentzel‐Kramers‐Brillouin (WKB) approximation method can be reduced to two …

The polynomial solution of the D-dimensional Schrödinger equation for a special case of
Mie potential is obtained with an arbitrary l≠ 0 states. The exact bound state energies and …

The approximate analytical bound-state solution of the Schrödinger equation for the
Manning–Rosen (MR) potential is found by taking a new approximation scheme to the …

The Yukawa potential is often used to compute bound-state normalizations and energy
levels of neutral atoms. By using the generalized parametric Nikiforov-Uvarov method, we …

In this study, the approximate analytical solutions of Schrödinger, Klein–Gordon and Dirac
equations under the Tietz–Wei (TW) diatomic molecular potential are represented by using …