Date
Thu, 07 May 2015
Time
16:00 - 17:00
Location
C2
Speaker
Bruce Bartlett
Organisation
Oxford

The Ising model is a well-known statistical physics model, defined on a two-dimensional lattice. It is interesting because it exhibits a "phase transition" at a certain critical temperature. Recent mathematical research has revealed an intriguing geometry in the model, involving discrete holomorphic functions, spinors, spin structures, and the Dirac equation. I will try to outline some of these ideas.

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