The divisor of Selberg's zeta function for Kleinian groups

We compute the divisor of Selberg's zeta function for convex cocompact, torsion-free discrete groups T acting on a real hyperbolic space of dimension n+l. The divisor is determined by the eigenvalues and scattering poles of the Laplacian on X=Γ\ \sp ⁿ⁺¹ together with the Euler characteristic of X compactified to a manifold with boundary. If n is even, the singularities of the zeta function associated to the Euler characteristic of X are identified using work of U. Bunke and M. Olbrich.