Pierre Andreoletti
Published 2007-08-30Version 1
We consider an infinite system of particles in one dimension, each particle performs independant Sinai's random walk in random environment. Considering an instant $t$, large enough, we prove a result in probability showing that the particles are trapped in the neighborhood of well defined points of the lattice depending on the random environment the time $t$ and the starting point of the particles.
The law of the iterated logarithm for a class of transient random walk in random environment
Slow movement of random walk in random environment on a regular tree
Aging and quenched localization for one-dimensional random walks in random environment in the sub-ballistic regime
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