  In this paper we continue our program of extending the methods of geometric
scattering theory to encompass the analysis of the Laplacian on symmetric
spaces of rank greater than one and their geometric perturbations. In our
previous work we described the resolvent, and specifically the asymptotic
behavior of the Green's function, on SL(3)/SO(3) using methods from
three-particle scattering. Here we extend the technique of complex scaling to
symmetric spaces to show that the resolvent continues analytically across the
spectrum.
