  In this paper, we prove the existence of two-dimensional, traveling,
capillary-gravity, water waves with compactly supported vorticity.
Specifically, we consider the cases where the vorticity is a $\delta$-function
(a point vortex), or has small compact support (a vortex patch). Using a global
bifurcation theoretic argument, we construct a continuum of finite-amplitude,
finite-vorticity solutions for the periodic point vortex problem. For the
non-periodic case, with either a vortex point or patch, we prove the existence
of a continuum of small-amplitude, small-vorticity solutions.
