International audienceWe consider a random walker in a dynamic random environment given by a system of independent simple symmetric random walks. We obtain ballisticity results under two types of perturbations: low particle density, and strong local drift on particles. Surprisingly, the random walker may behave very differently depending on whether the underlying environment particles perform lazy or non-lazy random walks, which is related to a notion of permeability of the system. We also provide a strong law of large numbers, a functional central limit theorem and large deviation bounds under an ellipticity condition
The random walk among Bernoulli obstacles model describes a system in which particles move randomly ...
We study the evolution of a random walker on a conservative dynamic random environment composed of i...
In this paper we consider a class of one-dimensional interacting particle systems in equilibrium, co...
International audienceWe consider a random walker in a dynamic random environment given by a system ...
We consider a random walker in a dynamic random environment given by a system of independent discret...
We study the evolution of a random walker on a conservative dynamic random environment composed of i...
Abstract. Central limit theorems for random walks in quenched random environments have attracted ple...
In this paper we study a random walk in a one-dimensional dynamic random environment consisting of a...
University of Minnesota Ph.D. dissertation. September 2012. Major: Mathematics. Advisor: Ofer Zeitou...
We characterize ballistic behavior for general i.i.d. random walks in random environments on $\mathb...
Abstract. We sharpen the ellipticity criteria for random walks in i.i.d. random environments introdu...
We study in this work a special class of multidimensional random walks in random environment for whi...
We prove a law of large numbers for a class of Zd-valued random walks in dynamic random environments...
35 pages, 1 figureWe consider a random walk in a stationary ergodic environment in $\mathbb Z$, with...
In this paper we study a random walk in a one-dimensional dynamic random environment consisting of a...
The random walk among Bernoulli obstacles model describes a system in which particles move randomly ...
We study the evolution of a random walker on a conservative dynamic random environment composed of i...
In this paper we consider a class of one-dimensional interacting particle systems in equilibrium, co...
International audienceWe consider a random walker in a dynamic random environment given by a system ...
We consider a random walker in a dynamic random environment given by a system of independent discret...
We study the evolution of a random walker on a conservative dynamic random environment composed of i...
Abstract. Central limit theorems for random walks in quenched random environments have attracted ple...
In this paper we study a random walk in a one-dimensional dynamic random environment consisting of a...
University of Minnesota Ph.D. dissertation. September 2012. Major: Mathematics. Advisor: Ofer Zeitou...
We characterize ballistic behavior for general i.i.d. random walks in random environments on $\mathb...
Abstract. We sharpen the ellipticity criteria for random walks in i.i.d. random environments introdu...
We study in this work a special class of multidimensional random walks in random environment for whi...
We prove a law of large numbers for a class of Zd-valued random walks in dynamic random environments...
35 pages, 1 figureWe consider a random walk in a stationary ergodic environment in $\mathbb Z$, with...
In this paper we study a random walk in a one-dimensional dynamic random environment consisting of a...
The random walk among Bernoulli obstacles model describes a system in which particles move randomly ...
We study the evolution of a random walker on a conservative dynamic random environment composed of i...
In this paper we consider a class of one-dimensional interacting particle systems in equilibrium, co...