Add to ORKGWe consider a random walk on Z in a random environment independent in space and with a Markov evolution in time. We study the decay in time of correlations of the increments of the annealed random walk. We prove that for small stochasticity they fall off as ˜t-1/2e-a1t, for a>0. The analysis shows that, as the parameters of the model vary, a transition to a fall-off of the type ˜e- \bar at, for \bar a ¿(0,a1), may occur
We prove a quenched central limit theorem for random walks with bounded increments in a randomly ...
We propose a discrete-time random walk on R(d), d = 1, 2,..., as a variant of recent models of rando...
We perform simulations for one dimensional continuous-time random walks in two dynamic random enviro...
We consider a random walk on Z in a random environment independent in space and with a Markov evolut...
Abstract. We consider a discrete-time random walk on Zd, d = 1, 2, . . . in a random environment wit...
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...
This paper continues the study of a family of models studied earlier by the authors. Two particles ...
For the same model as in the paper I we now consider the "environment from the point of view of the ...
We report some results of computer simulations for two models of random walks in random environment ...
Abstract. We describe afamily of random walks in random environments which have exponentially decayi...
AbstractWe study a discrete time random walk in Zv in a dynamic random environment, when the evoluti...
We consider a real random walk whose increments are constructed by a Markov chain definedon an abstr...
In this thesis we discuss concentration inequalities, relaxation to equilibrium of stochastic dynami...
We study a discrete time random walk in v in a dynamic random environment, when the evolution of the...
We prove a quenched central limit theorem for random walks with bounded increments in a randomly ...
We propose a discrete-time random walk on R(d), d = 1, 2,..., as a variant of recent models of rando...
We perform simulations for one dimensional continuous-time random walks in two dynamic random enviro...
We consider a random walk on Z in a random environment independent in space and with a Markov evolut...
Abstract. We consider a discrete-time random walk on Zd, d = 1, 2, . . . in a random environment wit...
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...
This paper continues the study of a family of models studied earlier by the authors. Two particles ...
For the same model as in the paper I we now consider the "environment from the point of view of the ...
We report some results of computer simulations for two models of random walks in random environment ...
Abstract. We describe afamily of random walks in random environments which have exponentially decayi...
AbstractWe study a discrete time random walk in Zv in a dynamic random environment, when the evoluti...
We consider a real random walk whose increments are constructed by a Markov chain definedon an abstr...
In this thesis we discuss concentration inequalities, relaxation to equilibrium of stochastic dynami...
We study a discrete time random walk in v in a dynamic random environment, when the evolution of the...
We prove a quenched central limit theorem for random walks with bounded increments in a randomly ...
We propose a discrete-time random walk on R(d), d = 1, 2,..., as a variant of recent models of rando...
We perform simulations for one dimensional continuous-time random walks in two dynamic random enviro...