Add to ORKGAbstract. We describe afamily of random walks in random environments which have exponentially decaying correlations, nearest neighbor transition probabili-ties which are bounded away from 0, and yet are subdiffusive in any dimension d<oe. 1
We provide exact computations for the drift of random walks in dependent random environments, includ...
We consider a discrete-time random walk on $\mathbf Z^d$, $d=1,2,\dots$ in a random environment with...
We consider a random walk on the d-dimensional lattice Z^d in mutual interaction with a random envi...
We prove that random walks in random environments, that are exponentially mixing in space and time, ...
We introduce random walks in a sparse random environment on ℤ and investigate basic asymptotic prope...
We construct a two-dimensional counterexample of a random walk in random environ-ment (RWRE). The en...
We study behavior in space and time of random walks in an i.i.d. random envi-ronment on Zd, d ≥ 3. I...
We study in this work a special class of multidimensional random walks in random environment for whi...
We consider a discrete time random walk in a space-time i.i.d. random environ-ment. We use a marting...
We consider a continuous time random walk on the d-dimensional integer lattice in an environment whi...
We consider a system of random walks or directed polymers interacting with an environment which is r...
University of Minnesota Ph.D. dissertation. September 2012. Major: Mathematics. Advisor: Ofer Zeitou...
Abstract. We consider a discrete-time random walk on Zd, d = 1, 2, . . . in a random environment wit...
In this dissertation we consider a model of a random walk, (Zn}, on R(1) where the distribution of (...
International audienceWe study the asymptotic properties of nearest-neighbor random walks in 1d rand...
We provide exact computations for the drift of random walks in dependent random environments, includ...
We consider a discrete-time random walk on $\mathbf Z^d$, $d=1,2,\dots$ in a random environment with...
We consider a random walk on the d-dimensional lattice Z^d in mutual interaction with a random envi...
We prove that random walks in random environments, that are exponentially mixing in space and time, ...
We introduce random walks in a sparse random environment on ℤ and investigate basic asymptotic prope...
We construct a two-dimensional counterexample of a random walk in random environ-ment (RWRE). The en...
We study behavior in space and time of random walks in an i.i.d. random envi-ronment on Zd, d ≥ 3. I...
We study in this work a special class of multidimensional random walks in random environment for whi...
We consider a discrete time random walk in a space-time i.i.d. random environ-ment. We use a marting...
We consider a continuous time random walk on the d-dimensional integer lattice in an environment whi...
We consider a system of random walks or directed polymers interacting with an environment which is r...
University of Minnesota Ph.D. dissertation. September 2012. Major: Mathematics. Advisor: Ofer Zeitou...
Abstract. We consider a discrete-time random walk on Zd, d = 1, 2, . . . in a random environment wit...
In this dissertation we consider a model of a random walk, (Zn}, on R(1) where the distribution of (...
International audienceWe study the asymptotic properties of nearest-neighbor random walks in 1d rand...
We provide exact computations for the drift of random walks in dependent random environments, includ...
We consider a discrete-time random walk on $\mathbf Z^d$, $d=1,2,\dots$ in a random environment with...
We consider a random walk on the d-dimensional lattice Z^d in mutual interaction with a random envi...