  We study the asymptotics of complete Kaehler-Einstein metrics on strictly
pseudoconvex domains in C^n and derive a convergence theorem for solutions to
the corresponding Monge-Ampere equation. If only a portion of the boundary is
analytic, the solutions satisfy Gevrey type estimates for tangential
derivatives. A counterexample for the model linearized equation suggests that
there is no local convergence theorem for the complex Monge-Ampere equation
