Solution of Schrodinger equation in the presence of minimal length for cotangent hyperbolic potential using hypergeometric method

Abstract

Abstract This study was proposed to get the solution of the Schrodinger equation with cotangent hyperbolic potential in the presence of minimal length by using the hypergeometric method. By getting the numerical results with the help of Octave software, we can analyze nonrelativistic energy. The visualization of wave function was obtained using Matlab software. The result is defined as the larger of minimal length, the width of potential V1, and the angular momentum was included, the energy is increasing as well. The larger of the width of potential V0 affected the decrease of energy in this system.