Ahmaadov, A.I., Demirci, M. and Aslanova, S.M. (2019) Bound State Solutions of the Klein-Fock-Gordon Equation with the Sum of Manning-Rosen Potential and Yukawa Potential within SUSYQM. 26th International Conference on Integrable Systems and Quantum Symmetries, Prague, 8-12 July 2019, Article ID: 012001.
https://doi.org/10.1088/1742-6596/1416/1/012001

has been cited by the following article:

• TITLE: Approximate Bound State Solutions for Certain Molecular Potentials

  AUTHORS: Mahmoud Farout, Mohammed Yasin, Sameer M. Ikhdair

  KEYWORDS: Schrödinger Equation, Mobius Potential, Manning-Rosen Potential, Quadratic Yukawa Potential, Hulthén Potential, Bound State Energies, Wave Functions

  JOURNAL NAME: Journal of Applied Mathematics and Physics, Vol.9 No.4, April 28, 2021

  ABSTRACT: We present solutions of the Schrodinger equation with superposition of Manning-Rosen plus inversely Mobius square plus quadratic Yukawa potentials using parametric Nikiforov Uvarov method along with an approximation to the centrifugal term. The bound state energy eigenvalues for any angular momentum quantum number l and the corresponding un-normalized wave functions are calculated. The mixed potential which in some particular cases gives the solutions for different potentials: the Manning-Rosen, the Mobius square, the inversely quadratic Yukawa and the Hulthén potentials along with their bound state energies are obtained.