3 citations · 5 across the 10 of their papers we have counts for
13 papers
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.
On the local time of the Half-Plane Half-Comb walk
Endre Csaki, Antonia Foldes
The Half-Plane Half-Comb walk is a random walk on the plane, when we have a square lattice on the upper half-plane and a comb structure on the lower half-plane, i.e. horizontal lin…
Random walk on comb-type subsets of Z^2
Endre Csaki, Antonia Foldes
We study the path behavior of the simple symmetric walk on some comb-type subsets of Z^2 which are obtained from Z^2 by removing all horizontal edges belonging to certain sets of v…
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…
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…
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…