Z. Baran

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20232026

most citedIntersections of branching random walks on

Z^{8}

1 citations · 1 across the 1 of their papers we have counts for

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math.PR2026

Random walk on the small-world network model in 3 or more dimensions

Zsuzsanna Baran, Jonathan Hermon, Anđela Šarković +2

We study the mixing time of a simple random walk on the small-world network defined by adding edges to $Z_{n}^{d}$ as follows: for each pair ${x, y}$ we add an edge with prob…

math.PR2024★ 1 cited

Intersections of branching random walks on $Z^{8}$

Zsuzsanna Baran

We consider random walks on $Z^{8}$ indexed by the infinite invariant tree, which consists of an infinite spine and finite random trees attached to it on both sides. We establish th…

math.PR2023

Phase transition for random walks on graphs with added weighted random matching

Zsuzsanna Baran, Jonathan Hermon, Anđela Šarković +1

For a finite graph $G = (V, E)$ let $G^{*}$ be obtained by considering a random perfect matching of $V$ and adding the corresponding edges to $G$ with weight $ε$ , while assign…

Random walk on the small-world network model in 3 or more dimensions

Intersections of branching random walks on Z8

Phase transition for random walks on graphs with added weighted random matching

Intersections of branching random walks on $Z^{8}$