activity
20042023
most citedMaximal local time of a d-dimensional simple random walk on subsets

1 citations · 3 across the 9 of their papers we have counts for

collaborators

11 papers

math.PR2023

In memoriam Pal Revesz(1934-2022) The random walk from orthogonality to anisotropy

Endre Csaki, Antonia Foldes

A tribute to the life and work of Pal Revesz. The Hungarian mathematical community lost one of his leading members, when Pal Revesz passed away on 14 of November 2022.

math.PR2022★ 1 cited

Random walks on the two-dimensional K-comb lattice

Endre Csáki, Antónia Földes

We study the path behavior of the symmetric walk on some special comb-type subsets of which are obtained from by generalizing the comb having finite…

math.PR2021

Strong Approximation of the Anisotropic Random Walk Revisited

Endre Csaki, Antonia Foldes

We study the path behavior of the anisotropic random walk on the two-dimensional lattice Z^2. Simultaneous strong approximations of its components are given.

math.PR2017★ 1 cited

Two-dimensional anisotropic random walks: fixed versus random column configurations for transport phenomena

Endre Csáki, Miklós Csörgő, Antónia Földes +1

We consider random walks on the square lattice of the plane along the lines of Heyde (1982, 1993) and den Hollander (1994), whose studies have in part been inspired by the so-calle…

math.PR2016

Limit theorems for local and occupation times of random walks and Brownian motion on a spider

Endre Csaki, Miklos Csorgo, Antonia Foldes +1

A simple random walk and a Brownian motion are considered on a spider that is a collection of half lines (we call them legs) joined in the origin. We give a strong approximation of…

math.PR2016

About the distance between random walkers on some graphs

Endre Csaki, Antonia Foldes, Pal Revesz

We consider two or more simple symmetric walks on some graphs, e.g. the real line, the plane or the two dimensional comb lattice, and investigate the properties of the distance amo…