102 citations · 854 across the 53 of their papers we have counts for
4 papers · 1 filter
On the internal distance in the interlacement set
Jiří Černý, Serguei Popov
We prove a shape theorem for the internal (graph) distance on the interlacement set of the random interlacement model on , . We provide large d…
A conditional quenched CLT for random walks among random conductances on
Christophe Gallesco, Nina Gantert, Serguei Popov +1
Consider a random walk among random conductances on with . We study the quenched limit law under the usual diffusive scaling of the random walk conditioned…
Cookie branching random walks
Christian Bartsch, Michael Kochler, Thomas Kochler +2
We consider a branching random walk on , where the particles behave differently in visited and unvisited sites. Informally, each site on the positive half-line contains initial…
Random walks on Galton-Watson trees with random conductances
Nina Gantert, Sebastian Müller, Serguei Popov +1
We consider the random conductance model, where the underlying graph is an infinite supercritical Galton--Watson tree, the conductances are independent but their distribution may d…