1 research outputs found
A New Infinite Class of Quiver Gauge Theories
We construct a new infinite family of N=1 quiver gauge theories which can be
Higgsed to the Y^{p,q} quiver gauge theories. The dual geometries are toric
Calabi-Yau cones for which we give the toric data. We also discuss the action
of Seiberg duality on these quivers, and explore the different Seiberg dual
theories. We describe the relationship of these theories to five dimensional
gauge theories on (p,q) 5-branes. Using the toric data, we specify some of the
properties of the corresponding dual Sasaki-Einstein manifolds. These theories
generically have algebraic R-charges which are not quadratic irrational
numbers. The metrics for these manifolds still remain unknown.Comment: 29 pages, JHE