Add to ORKG"Stochastic Analysis on Large Scale Interacting Systems". October 26～29, 2015. edited by Ryoki Fukushima, Tadahisa Funaki, Yukio Nagahata, Makoto Nakashima, Hirofumi Osada and Yoshiki Otobe. The papers presented in this volume of RIMS Kôkyûroku Bessatsu are in final form and refereed.We derive laws of the iterated logarithm for random walks on random conductance models under the assumption that the random walks enjoy long time sub-Gaussian heat kernel estimates
We show that under a 3+[delta] moment condition (where [delta]>0) there exists a 'Hartman-Winter' La...
International audienceFor a one-dimensional random walk in random scenery (RWRS) on Z, we determine ...
Continuing from arXiv:2102.01917v2, in this paper, we discuss general criteria and forms of liminf l...
Consider a Crump-Mode-Jagers process generated by an increasing random walk whose increments have fi...
"Stochastic Analysis on Large Scale Interacting Systems". October 26～29, 2015. edited by Ryoki Fukus...
ABSTRACT. We consider the nearest-neighbor simple random walk onZd, d ≥ 2, driven by a field of boun...
ABSTRACT. We consider the nearest-neighbor simple random walk on Zd, d ≥ 2, driven by a field of bou...
We prove a Law of Iterated Logarithm for random walks on a family of diagonal products constructed b...
Abstract. We consider a random walk on a random graph (V;E), where V is the set of open sites under ...
AbstractWe study models of discrete-time, symmetric, Zd-valued random walks in random environments, ...
AbstractWe study models of discrete-time, symmetric, Zd-valued random walks in random environments, ...
Abstract. We consider a random walk on a random graph (V,E), where V is the set of open sites under ...
We show that under a 3+δ moment condition (where δ>0) there exists a 'Hartman-Winter' Law of the ...
This thesis deals with an important class of RWRE called random walks among random conductances. We ...
We study random walks on $\mathbb Z^d$ (with $d\ge 2$) among stationary ergodic random conductances ...
We show that under a 3+[delta] moment condition (where [delta]>0) there exists a 'Hartman-Winter' La...
International audienceFor a one-dimensional random walk in random scenery (RWRS) on Z, we determine ...
Continuing from arXiv:2102.01917v2, in this paper, we discuss general criteria and forms of liminf l...
Consider a Crump-Mode-Jagers process generated by an increasing random walk whose increments have fi...
"Stochastic Analysis on Large Scale Interacting Systems". October 26～29, 2015. edited by Ryoki Fukus...
ABSTRACT. We consider the nearest-neighbor simple random walk onZd, d ≥ 2, driven by a field of boun...
ABSTRACT. We consider the nearest-neighbor simple random walk on Zd, d ≥ 2, driven by a field of bou...
We prove a Law of Iterated Logarithm for random walks on a family of diagonal products constructed b...
Abstract. We consider a random walk on a random graph (V;E), where V is the set of open sites under ...
AbstractWe study models of discrete-time, symmetric, Zd-valued random walks in random environments, ...
AbstractWe study models of discrete-time, symmetric, Zd-valued random walks in random environments, ...
Abstract. We consider a random walk on a random graph (V,E), where V is the set of open sites under ...
We show that under a 3+δ moment condition (where δ>0) there exists a 'Hartman-Winter' Law of the ...
This thesis deals with an important class of RWRE called random walks among random conductances. We ...
We study random walks on $\mathbb Z^d$ (with $d\ge 2$) among stationary ergodic random conductances ...
We show that under a 3+[delta] moment condition (where [delta]>0) there exists a 'Hartman-Winter' La...
International audienceFor a one-dimensional random walk in random scenery (RWRS) on Z, we determine ...
Continuing from arXiv:2102.01917v2, in this paper, we discuss general criteria and forms of liminf l...