Path integral solution of noncentral potential

We have studied the path integral solution of a system of particle moving i n a certain class of noncentral potential without using the Kustannheimo-St iefel transformation. The Hamiltonian of the system has been converted to a separable Hamiltonian of Liouville type in parabolic coordinates and has f urther reduced to a Hamiltonian corresponding to two two-dimensional simple harmonic oscillators. The energy spectrum for this system is calculated an alytically. The Hartmann ring-shaped potential and compound Coulomb plus th e Aharanov-Bohm potential have also been studied as special cases.