We prove a quenched central limit theorem for random walks with bounded increments in a randomly evolving environment on $\Z^d$. We assume that the transition probabilities of the walk depend not too strongly on the environment and that the evolution of the environment is Markovian with strong spatial and temporal mixing properties
We obtain non-Gaussian limit laws for one-dimensional random walk in a random environment in the cas...
45 pagesInternational audienceIn this paper we study random walks on dynamical random environments i...
We consider a random walk with transition probabilities weakly dependent on an environment with a ...
We prove a quenched central limit theorem for random walks with bounded increments in a randomly ...
We consider a class of two-fold stochastic random walks in a random environment. The transition prob...
We consider branching random walks in d-dimensional integer lattice with time–space i.i.d. offspring...
We consider a model of random walk on Z^d, d≥ 2, in a dynamical random environment described by a fi...
In the paper a model of a random walk on the d-dimensional lattice Z^d, d = 1, 2, . . . , in a dyna...
We consider a general model of discrete-time random walk X-t on the lattice (nu), nu = 1,..., in a r...
We study a discrete time random walk in v in a dynamic random environment, when the evolution of the...
We propose a discrete-time random walk on R(d), d = 1, 2,..., as a variant of recent models of rando...
We consider transient random walks on a strip in a random environment. The model was introduced by B...
This thesis concerns the study of random walks in random environments (RWRE). Since there are two le...
AbstractWe study a discrete time random walk in Zv in a dynamic random environment, when the evoluti...
We prove a quenched central limit theorem for random walks in i.i.d. weakly elliptic random environm...
We obtain non-Gaussian limit laws for one-dimensional random walk in a random environment in the cas...
45 pagesInternational audienceIn this paper we study random walks on dynamical random environments i...
We consider a random walk with transition probabilities weakly dependent on an environment with a ...
We prove a quenched central limit theorem for random walks with bounded increments in a randomly ...
We consider a class of two-fold stochastic random walks in a random environment. The transition prob...
We consider branching random walks in d-dimensional integer lattice with time–space i.i.d. offspring...
We consider a model of random walk on Z^d, d≥ 2, in a dynamical random environment described by a fi...
In the paper a model of a random walk on the d-dimensional lattice Z^d, d = 1, 2, . . . , in a dyna...
We consider a general model of discrete-time random walk X-t on the lattice (nu), nu = 1,..., in a r...
We study a discrete time random walk in v in a dynamic random environment, when the evolution of the...
We propose a discrete-time random walk on R(d), d = 1, 2,..., as a variant of recent models of rando...
We consider transient random walks on a strip in a random environment. The model was introduced by B...
This thesis concerns the study of random walks in random environments (RWRE). Since there are two le...
AbstractWe study a discrete time random walk in Zv in a dynamic random environment, when the evoluti...
We prove a quenched central limit theorem for random walks in i.i.d. weakly elliptic random environm...
We obtain non-Gaussian limit laws for one-dimensional random walk in a random environment in the cas...
45 pagesInternational audienceIn this paper we study random walks on dynamical random environments i...
We consider a random walk with transition probabilities weakly dependent on an environment with a ...
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