activity
20042012
most citedGeometric characterization of intermittency in the parabolic Anderson model

81 citations · 149 across the 8 of their papers we have counts for

collaborators

11 papers

math.PR2012

Moment asymptotics for branching random walks in random environment

Onur Gün, Wolfgang König, Ozren Sekulović

We consider the long-time behaviour of a branching random walk in random environment on the lattice . The migration of particles proceeds according to simple random walk in c…

math.PR2011

Large deviations for the local times of a random walk among random conductances

Wolfgang König, Michele Salvi, Tilman Wolff

We derive an annealed large deviation principle for the normalised local times of a continuous-time random walk among random conductances in a finite domain in in the spirit…

math.PR2011

The longest excursion of a random interacting polymer

Janine Köcher, Wolfgang König

We consider a random -step polymer under the influence of an attractive interaction with the origin and derive a limit law -- after suitable shifting and norming -- for the leng…

math.PR2011★ 64 cited

A two cities theorem for the parabolic Anderson model

Wolfgang König, Hubert Lacoin, Peter Mörters +1

The parabolic Anderson problem is the Cauchy problem for the heat equation on with random potential $(ξ(z):z…

math.PR2010

Upper tails of self-intersection local times of random walks: survey of proof techniques

Wolfgang König

The asymptotics of the probability that the self-intersection local time of a random walk on exceeds its expectation by a large amount is a fascinating subject because of it…

math.PR2010

The Parabolic Anderson Model with Acceleration and Deceleration

Wolfgang Konig, Sylvia Schmidt

We describe the large-time moment asymptotics for the parabolic Anderson model where the speed of the diffusion is coupled with time, inducing an acceleration or deceleration. We f…