Analytical solutions of the N-dimensional Schrödinger equation for the newly proposed
Varshni-Hulthén potential are obtained within the framework of the Nikiforov-Uvarov method …

The energy levels of the Schrödinger equation under the Eckart-Hellmann potential (EHP)
energy function are studied by the Nikiforov-Uvarov-Functional Analysis (NUFA) method. We …

We solved the Schrödinger equation with the modified Mobius square potential model using
the modified factorization method. Within the framework of the Greene–Aldrich …

We obtained, by using the proper quantization rule, the approximate solutions of the
Schrödinger equation with Manning-Rosen plus Hellmann potential for any l-state …

We employed the elegant tool of Bopp's shift and standard perturbation theory methods to
obtain a new relativistic and nonrelativistic approximate bound state solution of deformed …

In this research work, within the framework of relativistic and nonrelativistic noncommutative
quantum mechanics, the deformed KleinGordon and Schrödinger equations were solved …

In this work, we employed the elegant tool of Bopp's shift and standard perturbation theory
methods to obtain a new relativistic and nonrelativistic approximate bound state solution of …

In this study, the deformed Klein–Gordon equation, Dirac equation, and Schrödinger
equations were solved with the improved the modified Mobius square potential model …

In this paper, we obtain the approximate solutions of the Schrodinger equation with the
modified Mobius square plus Kratzer potential using the Nikiforov–Uvarov method and …

In this work, we have solved the radial part of the Schrödinger equation with Tietz potential
to obtain explicit expressions for bound state ro-vibrational energies and radial …