activity
20012025
most citedThe dimension of the SLE curves

261 citations · 465 across the 24 of their papers we have counts for

collaborators

26 papers

math.PR2025

A new bound for the critical point of the FK model for

Vincent Beffara, Corentin Faipeur, Tejas Oke

We consider the random cluster model with parameter , for which the FKG inequalities are not valid. On the square lattice, stochastic comparison with Bernoulli percolation imp…

math.PR2020

Local Geometry of the rough-smooth interface in the two-periodic Aztec diamond

Vincent Beffara, Sunil Chhita, Kurt Johansson

Random tilings of the two-periodic Aztec diamond contain three macroscopic regions: frozen, where the tilings are deterministic; rough, where the correlations between dominoes deca…

cs.DM2019

Scaling limits for random triangulations on the torus

Vincent Beffara, Cong Bang Huynh, Benjamin Lévêque

We study the scaling limit of essentially simple triangulations on the torus. We consider, for every , a uniformly random triangulation over the set of (appropriatel…

math.PR2018★ 11 cited

On the Uniqueness of Global Multiple SLEs

Vincent Beffara, Eveliina Peltola, Hao Wu

This article focuses on the characterization of global multiple Schramm-Loewner evolutions (SLE). The chordal SLE describes the scaling limit of a single interface in various criti…

math.PR2017★ 2 cited

Trees of self-avoiding walks

Vincent Beffara, Cong Bang Huynh

We consider the biased random walk on a tree constructed from the set of finite self-avoiding walks on a lattice, and use it to construct probability measures on infinite self-avoi…

math.PR2017★ 10 cited

Percolation without FKG

Vincent Beffara, Damien Gayet

We prove a Russo-Seymour-Welsh theorem for the antiferromagnetic Ising model with small parameter on a regular enough periodic planar triangulation. More generally we prove that th…