Solution of the Conformable Angular Equation of the Schrodinger Equation

Abstract

In this work, the conformable Schrodinger equation in spherical coordinates is separated into two parts; radial and angular part, the angular part of the Schrodinger equation is solved. The normalized Spherical harmonics function is obtained as a solution of the angular part

References in corpus (2)

• Fractional Hamilton formalism within Caputo's derivative
• WKB Approximation with Conformable Operator

Cited by in corpus (2)

• Quantization of the Bateman damping system with conformable derivative
• Solving conformable Gegenbauer differential equation and exploring its generating function