A novel study for the exact solvability of relativistic quantum spectrum systems for extended
Cornell potential is discussed used both Boopp's shift method and standard perturbation …

In this paper, we studied, at first, the influence of the energy-dependent potentials on the one-
dimensionless Klein–Gordon oscillator. Then, the Shannon entropy and Fisher information …

In this paper, we study the massive Dirac equation with the presence of the Morse potential
in polar coordinate. The Dirac Hamiltonian is written as two second-order differential …

A new theoretical analytical investigation for the exact solvability of non-relativistic quantum
spectrum systems at low energy for modified inverse power potential (mip) is discussed by …

It is known that the Schrödinger equation has been considered a major scientific revolution
in the field of modern quantum physics since several decades where it succeeded in finding …

We study the energy spectra of Schrödinger Hamiltonian in N-dimensional space with
Coulomb plus inverse quadratic term V (r)=− α r+ gr 2 and energy-dependent confining …

In present work, the exact analytical bound-state solutions of modified Schrödinger equation
with Modified central potential consisting of a Cornellmodified plus pseudoharmonic …

We investigate the approximate solution of the Dirac equation for energy-dependent
pseudoharmonic and Mie-type potentials under the pseudospin and spin symmetries using …

We study the two-dimensional massless Dirac equation for a potential that is allowed to
depend on the energy and on one of the spatial variables. After determining a modified …

In present work, we obtain the modified bound-states solutions for three dimensional pseudo
harmonic potential in both non-commutative three dimensional spaces and phases. We …