We consider a biased random walk in positive random conductances on $\mathbb{Z}^d$ for $d\geq 5$. In the sub-ballistic regime, we prove the quenched convergence of the properly rescaled random walk towards a Fractional Kinetics.Comment: 59 pages, 8 figures. Modifications in Theorem 1.2, Section 3-4-
This paper completes a former version by adding a quenched analysis of the distribution of hitting t...
We consider a random walk among unbounded random conductances whose distribution has infinite expect...
This paper completes a former version by adding a quenched analysis of the distribution of hitting t...
We study random walks on $\mathbb Z^d$ (with $d\ge 2$) among stationary ergodic random conductances ...
We study biased random walk on the infinite connected component of supercritical percolation on the ...
42 pagesWe consider a one-dimensional random walk among biased i.i.d. conductances, in the case wher...
We study asymptotic laws of random walks on $\mathbb Z^d$ ($d\ge1$) in deterministic reversible envi...
We prove a quenched invariance principle for continuous-time random walks in a dynamically averaging...
We prove a quenched central limit theorem for random walks in i.i.d. weakly elliptic random environm...
This paper completes a former version by adding a quenched analysis of the distribution of hitting t...
This paper completes a former version by adding a quenched analysis of the distribution of hitting t...
We prove a quenched central limit theorem for random walks in i.i.d. weakly elliptic random environm...
This paper completes a former version by adding a quenched analysis of the distribution of hitting t...
We study the random walk X on the range of a simple random walk on ℤ d in dimensions d≥4. When d≥...
We study asymptotic laws of random walks on $\mathbb Z^d$ ($d\ge1$) in deterministic reversible envi...
This paper completes a former version by adding a quenched analysis of the distribution of hitting t...
We consider a random walk among unbounded random conductances whose distribution has infinite expect...
This paper completes a former version by adding a quenched analysis of the distribution of hitting t...
We study random walks on $\mathbb Z^d$ (with $d\ge 2$) among stationary ergodic random conductances ...
We study biased random walk on the infinite connected component of supercritical percolation on the ...
42 pagesWe consider a one-dimensional random walk among biased i.i.d. conductances, in the case wher...
We study asymptotic laws of random walks on $\mathbb Z^d$ ($d\ge1$) in deterministic reversible envi...
We prove a quenched invariance principle for continuous-time random walks in a dynamically averaging...
We prove a quenched central limit theorem for random walks in i.i.d. weakly elliptic random environm...
This paper completes a former version by adding a quenched analysis of the distribution of hitting t...
This paper completes a former version by adding a quenched analysis of the distribution of hitting t...
We prove a quenched central limit theorem for random walks in i.i.d. weakly elliptic random environm...
This paper completes a former version by adding a quenched analysis of the distribution of hitting t...
We study the random walk X on the range of a simple random walk on ℤ d in dimensions d≥4. When d≥...
We study asymptotic laws of random walks on $\mathbb Z^d$ ($d\ge1$) in deterministic reversible envi...
This paper completes a former version by adding a quenched analysis of the distribution of hitting t...
We consider a random walk among unbounded random conductances whose distribution has infinite expect...
This paper completes a former version by adding a quenched analysis of the distribution of hitting t...