activity
20022026
most citedThe Alexander-Orbach conjecture holds in high dimensions

123 citations · 651 across the 93 of their papers we have counts for

collaborators

109 papers

math.NT2026

Galois groups of random polynomials of large degree

Guy Blachar, Emmanuel Breuillard, Gady Kozma

We study random polynomials of the form , where are independent, uniformly bounded integer-valued random variables, and $ω_1…

math.PR2026

Universality of cutoff for the Exclusion Process

Jonathan Hermon, Gady Kozma, Justin Salez

Under a fairly general condition on the underlying jump rates, we prove that the Exclusion Process with fixed particle density exhibits cutoff at time $t_{mix}\sim \frac{1}{2}{t}_{…

math.PR2026

Once-reinforced random walk in high dimensions

Dor Elboim, Gady Kozma

We study the once-reinforced random walk on , which is a self-interacting walk that has a higher probability to cross edges that were already visited. We prove that th…

math.PR2024

Coupled but distant

Itai Benjamini, Gady Kozma

We construct a coupling of two random walks in 4 dimensions so that their traces do not intersect with positive probability.

math.PR2024

A reduction of the problem to a conjectured inequality

Gady Kozma, Shahaf Nitzan

We conjecture a new correlation-like inequality for percolation probabilities and support our conjecture with numerical evidence and a few special cases which we prove. This inequa…

math.PR2023

Vertex-removal stability and the least positive value of harmonic measures

Zhenhao Cai, Gady Kozma, Eviatar B. Procaccia +1

We prove that for (), the vertex-removal stability of harmonic measures (i.e. it is feasible to remove some vertex while changing the harmonic measure by a b…