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20012018
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111 citations · 173 across the 11 of their papers we have counts for

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math.PR2018

On the number of maximal paths in directed last-passage percolation

Hugo Duminil-Copin, Harry Kesten, Fedor Nazarov +2

We show that the number of maximal paths in directed last-passage percolation on the hypercubic lattice in which weights take finitely many values is typ…

math.PR2015

Site recurrence for coalescing random walk

Itai Benjamini, Eric Foxall, Ori Gurel-Gurevich +2

Begin continuous time random walks from every vertex of a graph and have particles coalesce when they collide. We use a duality relation with the voter model to prove the process i…

math.PR2013

Random walk in a high density dynamic random environment

Frank den Hollander, Harry Kesten, Vladas Sidoravicius

The goal of this note is to prove a law of large numbers for the empirical speed of a green particle that performs a random walk on top of a field of red particles which themselves…

math.PR2012★ 2 cited

Oriented percolation in a random environment

Harry Kesten, Vladas Sidoravicius, Maria Eulalia Vares

On the lattice we consider the following oriented (northwest-northeast) site percolati…

math.PR2012★ 23 cited

Percolation since Saint-Flour

Geoffrey R. Grimmett, Harry Kesten

This is a short survey of work on percolation and first-passage percolation since the publication (in 1996 and 1984, respectively) of the two authors' Saint-Flour notes on these to…

math.PR2012

On the compatibility of binary sequences

Harry Kesten, Bernardo N. B. de Lima, Vladas Sidoravicius +1

An ordered pair of semi-infinite binary sequences is said to be compatible if there is a way of removing a certain number (possibly infinite) of ones from and zeroes fr…