  We show that in certain Pr\"ufer domains, each nonzero ideal $I$ can be
factored as $I=I^v \Pi$, where $I^v$ is the divisorial closure of $I$ and $\Pi$
is a product of maximal ideals. This is always possible when the Pr\"ufer
domain is $h$-local, and in this case such factorizations have certain
uniqueness properties. This leads to new characterizations of the $h$-local
property in Pr\"ufer domains. We also explore consequences of these
factorizations and give illustrative examples.
