activity
19982023
most citedHeavy points of a d-dimensional simple random walk

1 citations · 4 across the 14 of their papers we have counts for

collaborators

14 papers

math.PR2023

On the local time of anisotropic random walk on Z^2

Endre Csáki, Antonia Földes

We study the local time of the anisotropic random walk on the two-dimensional lattice Z^2, by establishing the exact asymptotic behavior of the N-step return probability to the ori…

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.PR2015

Some results and problems for anisotropic random walks on the plane

Endre Csáki, Antónia Földes, Pál Révész

This is an expository paper on the asymptotic results concerning path behaviour of the anisotropic random walk on the two-dimensional square lattice Z^2. In recent years Miklós and…

math.PR2014

On Bahadur-Kiefer type processes for sums and renewals in dependent cases

Endre Csáki, Miklós Csörgõ

We study the asymptotic behaviour of Bahadur-Kiefer processes that are generated by summing partial sums of (weakly or strongly dependent) random variables and their renewals. Know…

math.PR2008★ 1 cited

On the local time of the asymmetric Bernoulli walk

Endre Csáki, Antónia Földes, Pál Révész

We study some properties of the local time of the asymmetric Bernoulli walk on the line. These properties are very similar to the corresponding ones of the simple symmetric random…

math.PR2007

Random walk local time approximated by a Wiener sheet combined with an independent Brownian motion

Endre Csáki, Miklós Csörgő, Antónia Földes +1

Let be the local time of a simple symmetric random walk on the line. We give a strong approximation of the centered local time process in terms of a Wiener…