activity
20032017
most citedOrthogonal polynomial ensembles in probability theory

122 citations · 138 across the 8 of their papers we have counts for

collaborators

8 papers

math.PR2017★ 2 cited

Eigenvalue fluctuations for lattice Anderson Hamiltonians: Unbounded potentials

Marek Biskup, Ryoki Fukushima, Wolfgang Koenig

We consider random Schrödinger operators with Dirichlet boundary conditions outside lattice approximations of a smooth Euclidean domain and study the behavior of its lowest-lying e…

math.PR2015★ 9 cited

Mean-field interaction of Brownian occupation measures, I: uniform tube property of the Coulomb functional

Wolfgang Koenig, Chiranjib Mukherjee

We study the transformed path measure arising from the self-interaction of a three-dimensional Brownian motion via an exponential tilt with the Coulomb energy of the occupation mea…

math.PR2009★ 3 cited

Random walks conditioned to stay in Weyl chambers of type C and D

Wolfgang Koenig, Patrick Schmid

We construct the conditional versions of a multidimensional random walk given that it does not leave the Weyl chambers of type C and of type D, respectively, in terms of a Doob h-t…

quant-ph2007★ 2 cited

Experimental Validation of Quantum Game Theory

Matthias Hanauske, Steffen Bernius, Wolfgang Köenig +1

This article uses data from two experimental studies of two-person Prisoner's Dilemma games [1, 2] and compares the data with the theoretic predictions calculated with the use of a…

math.PR2005

Large systems of path-repellent Brownian motions in a trap at positive temperature

Stefan Adams, Jean-Bernard Bru, Wolfgang Koenig

We study a model of mutually repellent Brownian motions under confinement to stay in some bounded region of space. Our model is defined in terms of a transformed path measure…

math.PR2004

The parabolic Anderson model

Juergen Gaertner, Wolfgang Koenig

This is a survey on the intermittent behavior of the parabolic {Anderson} model, which is the Cauchy problem for the heat equation with random potential on the lattice . We f…