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Okon, I., Popoola, O. and Ituen, E. (2016) Bound State Solution to Schrödinger Equation with Hulthen plus Exponential Coulombic Potential with Centrifugal Potential Barrier Using Parametric Nikiforovuvarov Method. International Journal of Recent advances in Physics, 2, 5-7.
https://doi.org/10.14810/ijrap.2016.5101

has been cited by the following article:

• TITLE: Non-Relativistic Bound State Solutions of Modified Quadratic Yukawa plus q-Deformed Eckart Potential

  AUTHORS: Akaninyene D. Antia, Ituen B. Okon, Akaninyene O. Akankpo, Jonah B. Usanga

  KEYWORDS: Schrodinger Equation, Nikiforov-Uvarov Method, Modified Quadratic Yukawa Plus q-Deformed Eckart Potential

  JOURNAL NAME: Journal of Applied Mathematics and Physics, Vol.8 No.4, April 3, 2020

  ABSTRACT: We have obtained approximate bound state solutions of Schrödinger wave equation with modified quadratic Yukawa plus q-deformed Eckart potential Using Parametric Nikiforov-Uvarov (NU) method. However, we obtained numerical energy eigenvalues and un-normalized wave function using confluent hypergeometric function (Jacobi polynomial). With some modifications, our potential reduces to a well-known potential such as Poschl-Teller and exponential inversely quadratic potential. Numerical bound state energies were carried out using a well-designed Matlab algorithm while the plots were obtained using origin software. The result obtained is in agreement with that of the existing literature.