activity
20182021
most citedQuantitative homogenization of the parabolic and elliptic Green's functions on percolation clusters

18 citations · 21 across the 7 of their papers we have counts for

collaborators

7 papers

math.PR2021

Power law decay at criticality for the q-state antiferromagnetic Potts model on regular trees

Chenlin Gu, Wei Wu, Kuan Yang

We present a proof of the power law decay of magnetic moment for the -state antiferromagnetic Potts model on the regular tree at the critical temperature, and also justify that…

math.PR2021

A growth-fragmentation-isolation process on random recursive trees and contact tracing

Vincent Bansaye, Chenlin Gu, Linglong Yuan

We consider a random process on recursive trees, with three types of events. Vertices give birth at a constant rate (growth), each edge may be removed independently (fragmentation…

math.PR2020

Quantitative homogenization of interacting particle systems

Arianna Giunti, Chenlin Gu, Jean-Christophe Mourrat

For a class of interacting particle systems in continuous space, we show that finite-volume approximations of the bulk diffusion matrix converge at an algebraic rate. The models we…

math.PR2020★ 1 cited

Decay of semigroup for an infinite interacting particle system on continuum configuration spaces

Chenlin Gu

We show the heat kernel type variance decay , up to a logarithmic correction, for the semigroup of an infinite particle system on , where every part…

math.PR2019★ 18 cited

Quantitative homogenization of the parabolic and elliptic Green's functions on percolation clusters

Paul Dario, Chenlin Gu

We study the heat kernel and the Green's function on the infinite supercritical percolation cluster in dimension and prove a quantitative homogenization theorem for thes…

math.PR2019

An efficient algorithm for solving elliptic problems on percolation clusters

Chenlin Gu

We present an efficient algorithm to solve elliptic Dirichlet problems defined on the cluster of supercritical Bernoulli percolation, as a generalization of the iter…