2 citations · 3 across the 2 of their papers we have counts for
4 papers · 1 filter
Large deviations for the 3D dimer model
Nishant Chandgotia, Scott Sheffield, Catherine Wolfram
In 2000, Cohn, Kenyon and Propp studied uniformly random perfect matchings of large induced subgraphs of (a.k.a. dimer configurations or domino tilings) and developed…
Large deviations for random hives and the spectrum of the sum of two random matrices
Hariharan Narayanan, Scott Sheffield
Suppose are Lipschitz strongly concave functions from to and is a concave function from to , such that ,…
Random surfaces and lattice Yang-Mills
Sky Cao, Minjae Park, Scott Sheffield
We study Wilson loop expectations in lattice Yang-Mills models with a compact Lie group . Using tools recently introduced in a companion paper, we provide alternate derivations,…
Scaling limits of planar maps under the Smith embedding
Federico Bertacco, Ewain Gwynne, Scott Sheffield
The Smith embedding of a finite planar map with two marked vertices, possibly with conductances on the edges, is a way of representing the map as a tiling of a finite cylinder by r…