Using the Tridiagonal Representation Approach (A method where we work in a complete set of square integrable basis that carries a tridiagonal matrix representation for the wave operator. Consequently, the matrix wave equation becomes a three-term recursion relation for the expansion coefficients of the wavefunction. Finding a solution of this recursion relation in terms of orthogonal polynomials is equivalent to solving the original problem) we obtain solutions for a new four-parameter one-dimensional potential function. We obtained the energy spectrum and corresponding wavefunction. PACS numbers: 03.65.Ge, 03.65.Fd, 34.80.Bm, 03.65.Ca
J. Taiwo, T.
"Four-Parameter Potential Function with Negative Energy Bound States,"
Information Sciences Letters: Vol. 8
, Article 3.
Available at: https://digitalcommons.aaru.edu.jo/isl/vol8/iss1/3