activity
20082023
most citedSoft local times and decoupling of random interlacements

86 citations · 358 across the 33 of their papers we have counts for

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35 papers · 1 filter

math.PR2023

A characterization of strong percolation via disconnection

Hugo Duminil-Copin, Subhajit Goswami, Pierre-François Rodriguez +2

We consider a percolation model, the vacant set of random interlacements on , , in the regime of parameters in which it is strongly pe…

math.PR2023

Phase transition for the vacant set of random walk and random interlacements

Hugo Duminil-Copin, Subhajit Goswami, Pierre-François Rodriguez +2

We consider the set of points visited by the random walk on the discrete torus , for , at times of order , for a parameter in the…

math.PR2023

Finite range interlacements and couplings

Hugo Duminil-Copin, Subhajit Goswami, Pierre-François Rodriguez +2

In this article, we consider the interlacement set at level on , , and its finite range version for , given b…

math.PR2023★ 1 cited

Fluctuation bounds for symmetric random walks on dynamic environments via Russo-Seymour-Welsh

Rangel Baldasso, Marcelo R. Hilario, Daniel Kious +1

In this article, we prove a lower bound for the fluctuations of symmetric random walks on dynamic random environments in dimension in the perturbative regime where the walk…

math.PR2021

Percolation phase transition on planar spin systems

Caio Alves, Gideon Amir, Rangel Baldasso +1

In this article we study the continuity and sharpness of the phase transition for percolation models defined on top of planar spin systems. The two examples that we treat in detail…

math.PR2019★ 1 cited

Phase transition for percolation on a randomly stretched lattice

Marcelo R. Hilario, Marcos Sá, Remy Sanchis +1

Let be a sequence of i.i.d.\ positive random variables. Starting from the usual square lattice replace each horizontal edge that links a site in -th vertica…