42 citations · 322 across the 32 of their papers we have counts for
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math.AG2009★ 21 cited
Crepant resolutions and brane tilings II: Tilting bundles
Martin Bender, Sergey Mozgovoy
Given a brane tiling, that is, a bipartite graph on a torus, we can associate with it a singular 3-Calabi-Yau variety. Using the brane tiling, we can also construct all crepant res…
math.AG2009★ 29 cited
Crepant resolutions and brane tilings I: Toric realization
Sergey Mozgovoy
Given a brane tiling, that is, a bipartite graph on a torus, we can associate with it a singular 3-Calabi-Yau variety. In this paper we study its commutative and non-commutative cr…