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Louis, H., Ita, B., Amos, P. and Phillip, P. (2018) Bound State Solutions of Klein-Gordon Equation with Manning-Rosen Plus a Class of Yukawa Potential Using Pekeris-Like Approximation of the Coulomb Term and Parametric Nikiforov-Uvarov. International Journal of Chemical Physical Science, 1, 7.
https://doi.org/10.30731/ijcps.7.1.2018.33-37

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.