By Rick Kenyon
The multinomial Ising model on a graph $G=(V,E)$ is the Ising model on the N-fold “blow-up” $G_N$ of $G$, whose vertices are $V\times[N]$, and edges connect $(u,i)$ to $(v,j)$ iff $u$ and $v$ are adjacent. In the limit of large $N$ we find the critical temperature, phase transitions, conformal invariance properties at criticality, and limit shapes. This is joint work with Cosmin Pohoata.
By Wendelin Werner
By Victor Dotsenko
By Alessandro Giuliani
By Rafael Greenblatt
By Eveliina Peltola
By Giuseppe Mussardo
By Yvan Velenik
By Michele Caselle
By Ara Sedrakyan
By Michael Aizenman
By Jürg Fröhlich , Tom Spencer , Arthur Jaffe , Geoffrey Grimmett , Joel Lebowitz
By Vincent Tassion
By Clément Delcamp
By Clément Delcamp
By Claudio Dappiaggi
By Alexander Strohmaier
