A note on dimer models and McKay quivers
arXiv:math/0605780 · doi:10.1007/s00220-010-1101-0
Abstract
We give one formulation of an algorithm of Hanany and Vegh which takes a lattice polygon as an input and produces a set of isoradial dimer models. We study the case of lattice triangles in detail and discuss the relation with coamoebas following Feng, He, Kennaway and Vafa.
25 pages, 35 figures. v3:completely rewritten
References in corpus (8)
- Sasaki-Einstein Manifolds and Volume Minimisation
- Discrete Riemann Surfaces and the Ising model
- Properly ordered dimers, -charges, and an efficient inverse algorithm
- From Toric Geometry to Quiver Gauge Theory: the Equivalence of a-maximization and Z-minimization
- Moduli Spaces of Gauge Theories from Dimer Models: Proof of the Correspondence
- Emergent Calabi-Yau Geometry
- Comments on Anomalies and Charges of Toric-Quiver Duals
- Zonotopes and four-dimensional superconformal field theories