AbstractWe prove a law of large numbers for random walks in certain kinds of i.i.d. random environments in Zd that is an extension of a result of Bolthausen et al. (2003) [4]. We use this result, along with the lace expansion for self-interacting random walks, to prove a monotonicity result for the first coordinate of the speed of the random walk under some strong assumptions on the distribution of the environment
We study the evolution of a random walker on a conservative dynamic random environment composed of i...
We introduce random walks in a sparse random environment on ℤ and investigate basic asymptotic prope...
International audienceWe study the asymptotic properties of nearest-neighbor random walks in 1d rand...
AbstractWe prove a law of large numbers for random walks in certain kinds of i.i.d. random environme...
10.1016/j.spa.2012.01.006Stochastic Processes and their Applications12241369-1396STOP
We derive a perturbation expansion for general self-interacting random walks, where steps are made o...
In this paper we prove a law of large numbers for a general class of Zd-valued random walks in dynam...
45 pagesIn this paper we study random walks on dynamical random environments in $1 + 1$ dimensions. ...
Change in theorem 1International audienceThis paper states a law of large numbers for a random walk ...
In this paper we consider a class of one-dimensional interacting particle systems in equilibrium, co...
We consider transient random walks on a strip in a random environment. The model was introduced by B...
We prove that the drift ¿(d, ß) for excited random walk in dimension d is monotone in the excitement...
We study the evolution of a random walker on a conservative dynamic random environment composed of i...
We introduce random walks in a sparse random environment on ℤ and investigate basic asymptotic prope...
International audienceWe study the asymptotic properties of nearest-neighbor random walks in 1d rand...
AbstractWe prove a law of large numbers for random walks in certain kinds of i.i.d. random environme...
10.1016/j.spa.2012.01.006Stochastic Processes and their Applications12241369-1396STOP
We derive a perturbation expansion for general self-interacting random walks, where steps are made o...
In this paper we prove a law of large numbers for a general class of Zd-valued random walks in dynam...
45 pagesIn this paper we study random walks on dynamical random environments in $1 + 1$ dimensions. ...
Change in theorem 1International audienceThis paper states a law of large numbers for a random walk ...
In this paper we consider a class of one-dimensional interacting particle systems in equilibrium, co...
We consider transient random walks on a strip in a random environment. The model was introduced by B...
We prove that the drift ¿(d, ß) for excited random walk in dimension d is monotone in the excitement...
We study the evolution of a random walker on a conservative dynamic random environment composed of i...
We introduce random walks in a sparse random environment on ℤ and investigate basic asymptotic prope...
International audienceWe study the asymptotic properties of nearest-neighbor random walks in 1d rand...