1 citations · 4 across the 14 of their papers we have counts for
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math.PR2005
Joint asymptotic behavior of local and occupation times
Endre Csáki, Antónia Földes, Pál Révész
Considering a simple symmetric random walk in dimension , we study the almost sure joint asymptotic behavior of two objects: first the local times of a pair of neighboring…
math.PR2005★ 1 cited
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 .
math.PR2005
On the increments of the principal value of Brownian local time
Endre Csáki, Yueyun Hu
Let be a one-dimensional Brownian motion starting from 0. Define $Y(t)= \int_0^t{\d s \over W(s)} := \lim_{ε\to0} \int_0^t 1_{(|W(s)|> ε)} {\d s \over W(s)} $ as Cauchy's princ…