The main object of the present paper is to investigate the Dirac equation (Dirac fermions) in
presence of scalar and vector potential in a class of flat Gödel-type space-time called Som …

Dunkl derivative enriches solutions by discussing parity due to its reflection operator. Very
recently, one of the authors of this manuscript presented one of the most general forms of …

Algebraic solutions of the D-dimensional Schrödinger equation with Killingbeck potential are
investigated using the Lie algebraic approach within the framework of quasi-exact …

We study the Dirac equation with scalar and vector Manning-Rosen potentials and a
Hulthén tensor term in the pseudospin and spin symmetry limits. The energy eigenvalues …

The Dirac equation in the presence of Coulomb electrostatic potential is solved and the
quasi-exact solutions are obtained via osp (2, 2) algebraization. The Lie-algebraic approach …

We consider an approximation to the two-body spinless Salpeter equation which is valid for
the case of heavy quarks with the Cornell potential. We then replace the square of kinetic …

$ D $-dimensional Schr\"{o} dinger equation is addressed for square root power law
potential. Bound state unnormalized eigenfunctions and the energy eigenvalues are …

We present (exact) solutions of the Dirac equation with equally mixed interactions for a
single fermion bounded by the family of fractional power singular potentials. Closed-form …

In this paper, we study the Schrödinger equation with quasi-exactly solvable Mathieu
potential which is belong to class X in Turbiner's classification. We calculate the energy …

The quasiexactly solvable potential method is used to determine the energies and the
corresponding exact eigenfunctions for a system of N particles with equal mass interacting …