AbstractThe first result is a homogenization theorem for the Dirichlet eigenvalues of reversible random walks on Zd with stationary and uniformly elliptic conductances. It is then used to prove that the CLT holds in μ-almost all environments and to study the law of the exit times. Applications to the almost sure convergence of capacities and currents are given in the last section
We prove a local limit theorem for nearest neighbours random walks in stationary random environment ...
We consider two models of reversible random walks in random environment. The first one is the random...
We study the spectral theory of a reversible Markov chain associated to a hypoelliptic random walk o...
International audienceThe first result is a homogenization theorem for the Dirichlet eigenvalues of ...
The first result is a homogenization theorem for the Dirichlet eigenvalues of reversible random walk...
AbstractThe first result is a homogenization theorem for the Dirichlet eigenvalues of reversible ran...
We study homogenization properties of the discrete Laplace operator with random conductances on a la...
We study the random conductance model on the lattice $Z^d$, i.e. we consider a linear, finite-differ...
26 pagesIt is known that a random walk on $\Z^d$ among i.i.d. uniformly elliptic random bond conduct...
We study asymptotic laws of random walks on $\mathbb Z^d$ ($d\ge1$) in deterministic reversible envi...
Consider a random environment in ${\mathbb Z}^d$ given by i.i.d. conductances. In this work, we obta...
Charge and exciton transport in disordered media plays an essential role in modern technologies. Cla...
We study the asymptotic behavior of the principal eigenvector and eigenvalue of the random conductan...
Via a Dirichlet form extension theorem and making full use of two-sided heat kernel estimates, we es...
We consider a nearest neighbors random walk on Z. The jump rate from site x to site x + 1 is equal t...
We prove a local limit theorem for nearest neighbours random walks in stationary random environment ...
We consider two models of reversible random walks in random environment. The first one is the random...
We study the spectral theory of a reversible Markov chain associated to a hypoelliptic random walk o...
International audienceThe first result is a homogenization theorem for the Dirichlet eigenvalues of ...
The first result is a homogenization theorem for the Dirichlet eigenvalues of reversible random walk...
AbstractThe first result is a homogenization theorem for the Dirichlet eigenvalues of reversible ran...
We study homogenization properties of the discrete Laplace operator with random conductances on a la...
We study the random conductance model on the lattice $Z^d$, i.e. we consider a linear, finite-differ...
26 pagesIt is known that a random walk on $\Z^d$ among i.i.d. uniformly elliptic random bond conduct...
We study asymptotic laws of random walks on $\mathbb Z^d$ ($d\ge1$) in deterministic reversible envi...
Consider a random environment in ${\mathbb Z}^d$ given by i.i.d. conductances. In this work, we obta...
Charge and exciton transport in disordered media plays an essential role in modern technologies. Cla...
We study the asymptotic behavior of the principal eigenvector and eigenvalue of the random conductan...
Via a Dirichlet form extension theorem and making full use of two-sided heat kernel estimates, we es...
We consider a nearest neighbors random walk on Z. The jump rate from site x to site x + 1 is equal t...
We prove a local limit theorem for nearest neighbours random walks in stationary random environment ...
We consider two models of reversible random walks in random environment. The first one is the random...
We study the spectral theory of a reversible Markov chain associated to a hypoelliptic random walk o...
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