activity
20012017
most citedOrnstein-Zernike Theory for the finite range Ising models above T_c

70 citations · 161 across the 11 of their papers we have counts for

collaborators

11 papers

math.PR2017★ 2 cited

Random walk on a randomly oriented honeycomb lattice

Gianluca Bosi, Massimo Campanino

We study the recurrence behaviour of random walks on partially oriented honeycomb lattices. The vertical edges are undirected while the orientation of the horizontal edges is rando…

math.PR2012★ 1 cited

Type transition of simple random walks on randomly directed regular lattices

Massimo Campanino, Dimitri Petritis

Simple random walks on a partially directed version of are considered. More precisely, vertical edges between neighbouring vertices of can be traverse…

math.PR2011★ 5 cited

On the Ornstein-Zernike behaviour for the Bernoulli bond percolation on in the supercitical regime

Massimo Campanino, Michele Gianfelice

We prove Ornstein-Zernike behaviour in every direction for finite connection functions of bond percolation on for when the probability of occupation…

math.PR2011★ 6 cited

A local limit theorem for triple connections in subcritical Bernoulli percolation

Massimo Campanino, Michele Gianfelice

We prove a local limit theorem for the probability of a site to be connected by disjoint paths to three points in subcritical Bernoulli percolation on in…

math.PR2009★ 9 cited

Finite connections for supercritical Bernoulli bond percolation in 2D

Massimo Campanino, Dmitry Ioffe, Oren Louidor

Two vertices are said to be finitely connected if they belong to the same cluster and this cluster is finite. We derive sharp asymptotics for finite connection probabilities for su…

math.PR2006★ 47 cited

Fluctuation theory of connectivities for subcritical random cluster models

Massimo Campanino, Dmitry Ioffe, Yvan Velenik

We develop a fluctuation theory of connectivities for subcritical random cluster models. The theory is based on a comprehensive nonperturbative probabilistic description of long co…