Random directed trees and forest -- drainage networks with dependence.
Random even graphs.
Random matrices, non-colliding processes and queues
Random spatial growth with paralyzing obstacles
We study models of spatial growth processes where initially there are sources of growth (indicated by the colour green) and sources of a growth-stopping (paralyzing) substance (indicated by red). The green sources expand and may merge with others (there is no ‘inter-green’ competition). The red substance remains passive as long as it is isolated. However, when a green cluster comes in touch with the red substance, it is immediately invaded by the latter, stops growing and starts to act as a red...
Random walk attracted by percolation clusters.
Random walk in a strongly inhomogeneous environment and invasion percolation
Random walk on a discrete torus and random interlacements.
Random walks and exclusion processes among random conductances on random infinite clusters: homogenization and hydrodynamic limit.
Random walks that avoid their past convex hull.
Randomly interacting particle systems : the uniqueness regime
Rapid mixing of Swendsen-Wang dynamics in two dimensions [Book]
Rate of growth of a transient cookie random walk.
Recuit simulé sans potentiel sur un ensemble fini
Recurrence and transience of a multi-excited random walk on a regular tree.
Recurrence and transience of excited random walks on and strips.
Reflected diffusions defined via the extended Skorokhod map.
Reflected planar brownian motions, intertwining relations and crossing probabilities
Regularity of the diffusion coefficient matrix for the lattice gas with energy
Regularity properties of the diffusion coefficient for a mean zero exclusion process
Relativistic transformation properties of quantum stochastic calculus