  Using gauge theory, we describe how to construct generalized Kahler
geometries with (2,2) two-dimensional supersymmetry, which are analogues of
familiar examples like projective spaces and Calabi-Yau manifolds. For special
cases, T-dual descriptions can be found which are squashed Kahler spaces. We
explore the vacuum structure of these gauge theories by studying the Coulomb
branch, which usually encodes the quantum cohomology ring. Some models without
Kahler dual descriptions possess unusual Coulomb branches. Specifically, there
appear to be an infinite number of supersymmetric vacua.
