  Let $\phi$ be an analytic self-map and $u$ be a fixed analytic function on
the open unit disk $D$ in the complex plane $\CC.$ The weighted composition
operator is defined\break by \begin{equation*} uC_\phi f =u \cdot (f\circ
\phi), f \in H(D). \end{equation*} Weighted composition operators from
Bergman-type spaces into Bloch spaces and little Bloch spaces are characterized
by function theoretic properties of their inducing maps.
