13 citations · 52 across the 13 of their papers we have counts for
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math.PR2015
Pattern-avoiding permutations and Brownian excursion, Part II: Fixed points
Christopher Hoffman, Douglas Rizzolo, Erik Slivken
Permutations that avoid given patterns are among the most classical objects in combinatorics and have strong connections to many fields of mathematics, computer science and biology…
math.PR2015★ 1 cited
Jigsaw Percolation on Erdos-Renyi Random Graphs
Erik Slivken
We extend the jigsaw percolation model to analyze graphs where both underlying people and puzzle graphs are Erdős-Rényi random graphs. Let and den…
math.PR2015
The threshold for jigsaw percolation on random graphs
Béla Bollobás, Oliver Riordan, Erik Slivken +1
Jigsaw percolation is a model for the process of solving puzzles within a social network, which was recently proposed by Brummitt, Chatterjee, Dey and Sivakoff. In the model there…