A new method for solving second order differential equation called “Nikiforov–Uvarov-
Functional-Analysis (NUFA) method is generalized. This method is employed to obtain the …

We present a simple formula for finding bound state solution of any quantum wave equation
which can be simplified to the form of Ψ''(s)+(k_1-k_2s) s (1-k_3s) Ψ'(s)+(As^ 2+ Bs+ C) s^ 2 …

Relativistic symmetries of the Dirac equation, namely the spin and pseudospin symmetries,
are investigated under the Tietz potential for the scalar and vector interactions beside a …

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 …

Using the basic concept of the supersymmetric shape invariance approach and formalism,
we obtained an approximate solution of the Schrödinger equation with an interaction of …

An approximate solutions of the radial Schrödinger equation was obtained under a modified
Tietz–Hua potential via supersymmetric approach. The effect of the modified parameter and …

By using the supersymmetric approach, we studied the approximate analytic solutions of the
three-dimensional Schrödinger equation with the Hellmann potential by applying a suitable …

The approximate solutions of Schrödinger equation for the Hua plus modified Eckart
potential are obtained using the parametric Nikiforov–Uvarov method. By the use of a …

A Kratzer‐Fues potential is coupled with its self to form a double Kratzer‐Fues potential. The
solutions of the radial Schrödinger equation with the combined potential are obtained via …

In this study, we investigate a relativistic fermion in an elastic medium as well as a linear
topological defect by focusing on the spiral dislocation. Then, we solve the coupled Dirac …