  A transformation method is applied to the second order ordinary differential
equation satisfied by orthogonal polynomials to construct a family of exactly
solvable quantum systems in any arbitrary dimensional space. Using the
properties of orthogonal polynomials, the method transforms polynomial
differential equation to D-dimensional radial Schrodinger equation which
facilitates construction of exactly solvable quantum systems. The method is
also applied using associated Laguerre and Hypergeometric polynomials. The
quantum systems generated from other polynomials are also briefly highlighted.
