We prove that random walks in random environments, that are exponentially mixing in space and time, are almost surely diffusive, in the sense that their scaling limit is given by the Wiener measure
We consider a general model of discrete-time random walk X-t on the lattice (nu), nu = 1,..., in a r...
We consider a system of random walks or directed polymers interacting with an environment which is r...
We consider a system of random walks or directed polymers interacting with an environment which is r...
We consider a discrete time random walk in a space-time i.i.d. random environment. We use a martinga...
45 pagesInternational audienceIn this paper we study random walks on dynamical random environments i...
We consider a system of continuous time random walks on Z d in a potential which is random in spac...
AbstractWe consider a system of continuous time random walks on Zd in a potential which is random in...
We study in this work a special class of multidimensional random walks in random environment for whi...
We consider a continuous time random walk on the d-dimensional integer lattice in an environment whi...
Abstract. We describe afamily of random walks in random environments which have exponentially decayi...
In this paper we consider a class of one-dimensional interacting particle systems in equilibrium, co...
We prove a quenched central limit theorem for random walks with bounded increments in a randomly ...
In this paper we prove a law of large numbers for a general class of Zd-valued random walks in dynam...
We consider a system of random walks or directed polymers interacting with an environment which is r...
Via a Dirichlet form extension theorem and making full use of two-sided heat kernel estimates, we es...
We consider a general model of discrete-time random walk X-t on the lattice (nu), nu = 1,..., in a r...
We consider a system of random walks or directed polymers interacting with an environment which is r...
We consider a system of random walks or directed polymers interacting with an environment which is r...
We consider a discrete time random walk in a space-time i.i.d. random environment. We use a martinga...
45 pagesInternational audienceIn this paper we study random walks on dynamical random environments i...
We consider a system of continuous time random walks on Z d in a potential which is random in spac...
AbstractWe consider a system of continuous time random walks on Zd in a potential which is random in...
We study in this work a special class of multidimensional random walks in random environment for whi...
We consider a continuous time random walk on the d-dimensional integer lattice in an environment whi...
Abstract. We describe afamily of random walks in random environments which have exponentially decayi...
In this paper we consider a class of one-dimensional interacting particle systems in equilibrium, co...
We prove a quenched central limit theorem for random walks with bounded increments in a randomly ...
In this paper we prove a law of large numbers for a general class of Zd-valued random walks in dynam...
We consider a system of random walks or directed polymers interacting with an environment which is r...
Via a Dirichlet form extension theorem and making full use of two-sided heat kernel estimates, we es...
We consider a general model of discrete-time random walk X-t on the lattice (nu), nu = 1,..., in a r...
We consider a system of random walks or directed polymers interacting with an environment which is r...
We consider a system of random walks or directed polymers interacting with an environment which is r...
DOI
Add to ORKG