  Let $\Omega$ be a bounded, weakly pseudoconvex domain in C^n, n > 1, with
real-analytic boundary. A real-analytic submanifold $M \subset bd\Omega$ is
called an analytic interpolation manifold if every real-analytic function on M
extends to a function belonging to $\Cal{O}(\bar\Omega)$. We provide sufficient
conditions for M to be an analytic interpolation manifold. We give examples
showing that neither of these conditions can be relaxed, as well as examples of
analytic interpolation manifolds lying entirely within the set of weakly
pseudoconvex points of $bd\Omega$.
