Y. Peres

activity

20112026

most citedSeparating signal from noise

4 citations · 4 across the 10 of their papers we have counts for

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Showing 2025 · math.PRShow all

3 papers · 2 filters

math.PR2025

Survival probability in reactive gambling: monotonicity, singularity, and Hölder continuity

Aditya Guha Roy, Yuval Peres, Shuo Qin +1

A gambler starts with fortune $x$ and unit bet, then aims to double the bet after every win and halve it after every loss, while the actual bet is capped by the current fortune. Ea…

math.PR2025

Convergence rate of $ℓ^{p}$ -relaxation on a graph to a $p$ -harmonic function with given boundary values

Chenyu Gan, Yuval Peres, Junchi Zuo

We analyze the following dynamics on a connected graph $(V, E)$ with $n$ vertices. Let $V = I ⋃ B$ , where the set of interior vertices $I \neq = \emptyset$ is disjoint from the s…

math.PR2025

Convergence rate of $ℓ^{p}$ -energy minimization on graphs: sharp polynomial bounds and a phase transition at $p = 3$

Gideon Amir, Fedor Nazarov, Yuval Peres

We consider the following dynamics on a connected graph $(V, E)$ with $n$ vertices. Given $p > 1$ and an initial opinion profile $f_{0} : V \to [0, 1]$ , at each integer step $t \geq 1$ a un…

Survival probability in reactive gambling: monotonicity, singularity, and Hölder continuity

Convergence rate of ℓp-relaxation on a graph to a p-harmonic function with given boundary values

Convergence rate of ℓp-energy minimization on graphs: sharp polynomial bounds and a phase transition at p=3

Convergence rate of $ℓ^{p}$ -relaxation on a graph to a $p$ -harmonic function with given boundary values

Convergence rate of $ℓ^{p}$ -energy minimization on graphs: sharp polynomial bounds and a phase transition at $p = 3$