The Schrödinger equation is solved exactly for some well known potentials. Solutions are
obtained reducing the Schrödinger equation into a second order differential equation by …

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 …

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 …

By applying an ansatz to the eigenfunction, an exact closed-form solution of theSchrödinger
equation in two dimension is obtained with the potentials V (r)= ar 2+ br 4+ cr 6, V (r)= ar+ br …

By using an ansatz for the eigenfunction, we have obtained the exact analytical solutions of
the radial Schrödinger equation for the pseudoharmonic and the Kratzer potentials in two …

We obtain the bound-state solutions of the radial Schrödinger equation with the shifted Deng–
Fan oscillator potential in the frame of the Nikiforov-Uvarov method by employing Pekeris …

The N‐dimensional radial Schrödinger equation has been solved using the analytical exact
iteration method (AEIM), in which the Cornell potential is generalized to finite temperature …

Exact solution of Schrodinger equation for the pseudoharmonic potential is obtained for an
arbitrary angular momentum. The energy eigenvalues and corresponding eigenfunctions …

The Schrödinger equation for stationary states is studied in a central potential V (r)
proportional to r− β in an arbitrary number of spatial dimensions. The presence of a single …