Meijerʹs G-Functions Series as Exact Solutions of the Radial Linear Potential

We present an analytic solution to the Schrِdinger equation for a particle in a radial linear potential and for arbitrary value of orbital momentum. The solution is given in terms of a series sum of Meijerʹs functions. We derive the solution by solving it iteratively as an alternative approach to the technics of combinatorics functions. The energy eigenvalues are solutions of a trenscendental equation involving Meijer functions.