Add to ORKGInternational audienceWe prove an optimal diffusive decay of the environment viewed by the particle in random walk among random independent conductances, with, as a main assumption, finite second moment of the conductance. Our proof, using the analytic approach of Gloria, Neukamm and Otto, is very short and elementary
We calculate the survival probability of a diffusing test particle in an environment of diffusing pa...
We consider random walk among iid, uniformly elliptic conductances on $\mathbb Z^d$, and prove the E...
University of Minnesota Ph.D. dissertation. September 2012. Major: Mathematics. Advisor: Ofer Zeitou...
28 pages, v4: new section 9 on the work of Gloria and Otto.International audienceFor the random walk...
We consider a tracer particle performing a nearest neighbor random walk on View the MathML source in...
AbstractWe consider a tracer particle performing a nearest neighbor random walk on Zd in dimension d...
We consider a particle diffusing in a bounded, crowded, rearranging medium. The rearrangement happen...
For the same model as in the paper I we now consider the "environment from the point of view of the ...
16 pagesWe present a systematic analytical approach to the trapping of a random walk by a finite den...
We prove that random walks in random environments, that are exponentially mixing in space and time, ...
We consider a continuous time random walk on the d-dimensional integer lattice in an environment whi...
Motion of cells in living tissues is hindered by obstacles, which may be stationary or may also move...
Consider a particle diffusing in a confined volume which is divided into two equal regions. In one r...
We consider a system of random walks or directed polymers interacting with an environment which is r...
We investigate random walk of a particle constrained on cells, where cells behave as a lattice gas o...
We calculate the survival probability of a diffusing test particle in an environment of diffusing pa...
We consider random walk among iid, uniformly elliptic conductances on $\mathbb Z^d$, and prove the E...
University of Minnesota Ph.D. dissertation. September 2012. Major: Mathematics. Advisor: Ofer Zeitou...
28 pages, v4: new section 9 on the work of Gloria and Otto.International audienceFor the random walk...
We consider a tracer particle performing a nearest neighbor random walk on View the MathML source in...
AbstractWe consider a tracer particle performing a nearest neighbor random walk on Zd in dimension d...
We consider a particle diffusing in a bounded, crowded, rearranging medium. The rearrangement happen...
For the same model as in the paper I we now consider the "environment from the point of view of the ...
16 pagesWe present a systematic analytical approach to the trapping of a random walk by a finite den...
We prove that random walks in random environments, that are exponentially mixing in space and time, ...
We consider a continuous time random walk on the d-dimensional integer lattice in an environment whi...
Motion of cells in living tissues is hindered by obstacles, which may be stationary or may also move...
Consider a particle diffusing in a confined volume which is divided into two equal regions. In one r...
We consider a system of random walks or directed polymers interacting with an environment which is r...
We investigate random walk of a particle constrained on cells, where cells behave as a lattice gas o...
We calculate the survival probability of a diffusing test particle in an environment of diffusing pa...
We consider random walk among iid, uniformly elliptic conductances on $\mathbb Z^d$, and prove the E...
University of Minnesota Ph.D. dissertation. September 2012. Major: Mathematics. Advisor: Ofer Zeitou...