1 citations · 3 across the 7 of their papers we have counts for
7 papers
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…
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…
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…
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…
Transient NN random walk on the line
Endre Csáki, Antónia Földes, Pál Révész
We prove strong theorems for the local time at infinity of a nearest neighbor transient random walk. First, laws of the iterated logarithm are given for the large values of the loc…
Heavy points of a d-dimensional simple random walk
Endre Csáki, Antónia Földes, Pál Révész
For a simple symmetric random walk in dimension , a uniform strong law of large numbers is proved for the number of sites with given local time up to time .