activity
19952026
most citedDeterminantal Processes and Independence

517 citations · 2.8k across the 215 of their papers we have counts for

collaborators

261 papers

math.NT2026

Maximal volume of convex bodies avoiding random points and lacunary dilates

Yuval Peres, Bohan Yang

For a positive real lacunary sequence and any probability measure with polynomial Fourier decay, we determine, for -almost every , the asymptotic maximal volume of convex…

math.PR2026

Mixing time under monotone censoring

Yiming Chen, Yuval Peres

We prove that the lazy random walk on the discrete cube, censored to any increasing set of fixed positive density, mixes in time , answering a question of Ding and Moss…

math.PR2026

Meeting and coalescence times for random walks in the largest component of the Erdős-Rényi random graph

Vyacheslav Koval, Yuval Peres, Pieter Trapman

We prove that the stationary and worst-case expected meeting times of two independent continuous-time random walks on the largest component of the Erdős-Rényi random graph …

math.NT2026

Maximal Gaps for Dilated Lacunary Integer Sequences

Yuval Peres, Bohan Yang

Let \((a_n)_{n\ge1}\subset\mathbb{N}\) be a lacunary sequence, \(a_{n+1}\ge q a_n\) for \(q>1\). For \(x\in\mathbb{T}\), we study the maximal empty circular gap \(G_N(x)\) of the f…

math.PR2022★ 2 cited

A local central limit theorem for random walks on expander graphs

Rafael Chiclana, Yuval Peres

There is a long history of establishing central limit theorems for Markov chains. Quantitative bounds for chains with a spectral gap were proved by Mann and refined later. Recently…

math.PR2022

The Asynchronous DeGroot Dynamics

Dor Elboim, Yuval Peres, Ron Peretz

We analyze the asynchronous version of the DeGroot dynamics: In a connected graph with nodes, each node has an initial opinion in and an independent Poisson clock.…