  The author showed that a sequence in the unit disk is a zero sequence for the
Bergman space $A^p$ if and only if a certain weighted space $L^p(W}$ contains a
nontrivial analytic function. In this paper it is shown that the sequence is an
interpolating sequence for $A^p$ if and only if it is separated in the
hyperbolic metric and the $\bar\partial$-equation $(1 - |z|^2)\bar\partial u =
f$ has a solution $u$ belonging to $L^p(W)$ for every $f$ in $L^p(W)$.
