Skip to content
Percolation Today
  • Home
  • 2025
  • 2024
  • 2023
  • 2022
  • 2021
  • 2020

Category: Zoom Talks 2022

Darion Mayes: The random cluster model on the complete graph via large deviations

March 8, 2022 Marion Allemann-Kodlinsky

Abstract: We study the emergence of the giant component in the random cluster model on the complete graph, which was…

Continue Reading →

Posted in: Zoom Talks 2022

Jiwoon Park: The scaling limit of the 2D discrete Gaussian model at high temperature

March 1, 2022 Marion Allemann-Kodlinsky

Abstract: The discrete Gaussian model is a random lattice field model imitating the Gaussian free field but restricted to taking…

Continue Reading →

Posted in: Zoom Talks 2022

Alexandra Quitmann, Lorenzo Taggi: Macroscopic loops in the Spin O(N) and related models

February 15, 2022 Marion Allemann-Kodlinsky

Abstract: We consider a general system of interacting random loops which includes several models of interest, such as the spin…

Continue Reading →

Posted in: Zoom Talks 2022

Christoforos Panagiotis: Gap at 1 for the percolation threshold of Cayley graphs

February 8, 2022 Marion Allemann-Kodlinsky

Abstract: We prove that the set of possible values for the percolation threshold of Cayley graphs has a gap at…

Continue Reading →

Posted in: Zoom Talks 2022

Caio Alves, Augusto Teixeira: Decoupling inequalities for cylinders’ percolation

February 1, 2022 Marion Allemann-Kodlinsky

Abstract: The cylinder’s percolation model arises from a Poissonian soup of infinite lines in and it is a stationary process under…

Continue Reading →

Posted in: Zoom Talks 2022

Maximilian Nitzschner and Alberto Chiarini: Phase transition for level-set percolation of the membrane model in dimensions d ≥ 5

January 25, 2022 Marion Allemann-Kodlinsky

Abstract: We consider level-set percolation for the Gaussian membrane model on with and establish that as varies, a non-trivial percolation…

Continue Reading →

Posted in: Zoom Talks 2022

Gourab Ray and Yinon Spinka: Graphical representations and gradients of Ising as factors of i.i.d.

January 18, 2022 Marion Allemann-Kodlinsky

Abstract: A process on a graph is a factor of i.i.d. if it can be represented as an automorphism-equivariant function…

Continue Reading →

Posted in: Zoom Talks 2022

Post navigation

Page 3 of 3
← Previous 1 2 3