activity
20162026
most citedA smooth transition from Wishart to GOE

27 citations · 37 across the 8 of their papers we have counts for

collaborators

9 papers

math.PR2026

Law of large numbers for activated random walk on villages

Balázs Ráth, Jacob Richey, Miklós Salánki

We consider activated random walk (ARW), an interacting particle system and prototypical model of self-organized criticality in a setting which combines mean-field behavior with th…

math.PR2023

Diffusion-limited annihilating-coalescing systems

Sungwon Ahn, Matthew Junge, Hanbaek Lyu +3

We study a family of interacting particle systems with annihilating and coalescing reactions. Two types of particles are interspersed throughout a transitive unimodular graph. Both…

math.PR2023★ 1 cited

Random walks on regular trees can not be slowed down

Omer Angel, Jacob Richey, Yinon Spinka +1

A random walk on a regular tree (or any non-amenable graph) has positive speed. We ask whether such a walk can be slowed down by applying carefully chosen time-dependent permutatio…

math.PR2022

Active Phase for the Stochastic Sandpile on Z

Christopher Hoffman, Yiping Hu, Jacob Richey +1

We prove that the critical value of the one-dimensional Stochastic Sandpile Model is less than one. This verifies a conjecture of Rolla and Sidoravicius.

math.PR2020★ 4 cited

Active Phase for Activated Random Walk on Z

Christopher Hoffman, Jacob Richey, Leonardo T. Rolla

We consider the Activated Random Walk model on . In this model, each particle performs a continuous-time simple symmetric random walk, and falls asleep at rate . A s…

cs.SI2020

Rumor source detection with multiple observations under adaptive diffusions

Miklos Z. Racz, Jacob Richey

Recent work, motivated by anonymous messaging platforms, has introduced adaptive diffusion protocols which can obfuscate the source of a rumor: a "snapshot adversary" with access t…

math.PR2020★ 5 cited

Intersections of random sets

Jacob Richey, Amites Sarkar

We consider a variant of a classical coverage process, the boolean model in . Previous efforts have focused on convergence of the unoccupied region containing the ori…

math.PR2017

Activated Random Walk on a cycle

Riddhipratim Basu, Shirshendu Ganguly, Christopher Hoffman +1

We consider Activated Random Walk (ARW), a particle system with mass conservation, on the cycle . One starts with a mass density of initially active p…

math.ST2016★ 27 cited

A smooth transition from Wishart to GOE

Miklos Z. Racz, Jacob Richey

It is well known that an Wishart matrix with degrees of freedom is close to the appropriately centered and scaled Gaussian Orthogonal Ensemble (GOE) if is larg…