Is toric duality a Seiberg-like duality in (2+1)-d ?
arXiv:1401.2767 · doi:10.1007/JHEP07(2014)084
Abstract
We show that not all dimensional toric phases are Seiberg-like duals. Particularly, we work out superconformal indices for the toric phases of Fanos , and . We find that the indices for the two toric phases of Fano do not match, which implies that they are not Seiberg-like duals. We also take the route of acting Seiberg-like duality transformation on toric quiver Chern-Simons theories to obtain dual quivers. We study two examples and show that Seiberg-like dual quivers are not always toric quivers.
21 pages, 7 figures, to be published in JHEP
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