  The second order N-dimensional Schrodinger equation with Mie-type potentials
is reduced to a first order differential equation by using the Laplace
transformation. Exact bound state solutions are obtained using convolution or
Faltungs theorem. The Ladder operators are also constructed for the Mie-type
potentials in N- dimensions. Lie algebra associated with these operators are
studied and it is found that they satisfy the commutation relations for the
SU(1,1) group.
