Prof. Dr. Wolfgang König 

WIAS Berlin Technische UNIVERSITÄT Berlin

Research Papers

Publications

to appear

submitted


Publications:

  1. Semicocycles and weighted composition semigroups

  2. The drift of a one-dimensional self-avoiding random walk

  3. The drift of a one-dimensional self-repellent random walk with bounded increments

  4. A central limit theorem for a one-dimensional polymer measure

  5. Central limit theorem for the Edwards model

  6. Central limit theorem for a weakly interacting random polymer,

  7. An embedding for the Kesten-Spitzer random walk in random scenery

  8. Moment asymptotics for the continuous parabolic Anderson model

  9. Almost sure asymptotics for the continuous parabolic Anderson model

  10. Screening effect due to heavy lower tails in one-dimensional parabolic Anderson model

  11. A survey of one-dimensional random polymers

  12. Long-time tails for the parabolic Anderson model with bounded potential

  13. Eigenvalues of the Laguerre process as non-colliding squared Bessel processes

  14. The critical attractive random polymer in dimension one

  15. Non-colliding random walks, tandem queues, and discrete orthogonal polynomial ensembles

  16. Brownian intersection local times: upper tail asymptotics and thick points

  17. Weak-interaction limits for one-dimensional random polymers

  18. Large deviations for the one-dimensional Edwards model

  19. The parabolic Anderson model

  20. Orthogonal polynomial ensembles in probability theory

  21. Brownian intersection local times: Exponential moments and law of large masses

  22. Deviations of a random walk in a random scenery with stretched exponential tails

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

  24. The universality classes in the parabolic Anderson model

  25. Large deviations for trapped interacting Brownian particles and paths

  26. Annealed deviations for random walk in random scenery

  27. Geometric characterization of intermittency in the parabolic Anderson model

  28. Joint density for the local times of continuous-time Markov chains

  29. Moments and distribution of the local times of a transient random walk on Z^d

  30. Large deviations for many Brownian bridges with symmetrised initial-terminal condition

  31. Ordered random walks

  32. A two cities theorem for the parabolic Anderson model

  33. Potential confinement property in the Parabolic Anderson Model

  34. Phase transitions for dilute particle systems with Lennard-Jones potential

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

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

  37. A variational formula for the free energy of an interacting many-particle system

  38. Brownian motion in a truncated Weyl chamber

To appear:

  1. Self-intersection local times of random walks: Exponential moments in subcritical dimensions

  2. The parabolic Anderson model with acceleration and deceleration

  3. Large deviations for Brownian intersection measures

Submitted:

  1. The longest excursion of a random interacting polymer

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

  3. Large deviations for cluster size distributions in a continuous classical many-body system

  4. Ideal mixture approximation of cluster size distributions at low density

Unpublished:

  1. Complete localisation in the parabolic Anderson model with Pareto-distributed potential