The approximate analytical solutions of the radial Schrodinger equation have been obtained
with a newly proposed potential called Hellmann–Kratzer potential. The potential is a …

In this study, we obtain an approximate solution of the Schrödinger equation in arbitrary
dimensions for the generalized shifted Hulthén potential model within the framework of the …

The Hulthén-type potential is perturbed by adding the Yukawa potential. By applying a short-
range approximation to the Schrödinger equation containing this model via standard …

Non-relativistic phase shifts for a generalized Yukawa potential V (r)=− V 0 (e− αr/r)− V 1 (e−
2αr/r 2) are studied by the amplitude-phase method and by a frequently used analytic …

The scattering state solutions of the Klein–Gordon equation with equal scalar and vector
Varshni, Hellmann and Varshni–Shukla potentials for any arbitrary angular momentum …

We study the Schrödinger wave equation with an exponential potential in the context of a
point-like global monopole. This exponential potential is composed of a generalized …

We study the approximate scattering state solutions of the Duffin‐Kemmer‐Petiau equation
(DKPE) and the spinless Salpeter equation (SSE) with the Hellmann potential. The …

The time independent Dirac equation is solved analytically for equal scalar and vector
hyperbolic potential function in the presence of Greene and Aldrich approximation scheme …

In this paper, we studied the approximate scattering state solutions of the Dirac equation
with the hyperbolical potential with pseudospin and spin symmetries. By applying an …

We apply the supersymmetric quantum mechanics and shape invariance approach to obtain
the solutions of the 3-dimensional Schrödinger equation in the presence of a newly …