  We obtain subelliptic estimates for the $\bar{\partial}$-problem on complex
algebraic surfaces embedded in $\mathbb{C}^n$ with isolated singularities.
$W^{\epsilon}$ Sobolev norms of a form, $f$, for $0< \epsilon < 1$ are
estimated in terms of weighted $L^2$ norms of $\bar{\partial} f$ and
$\bar{\partial}^{\ast}f$, with weights which vanish at the singularities, as
well as weighted $L^2$ norms of $f$, with weights which blow up at the
singularities.
