Quenched invariance principle for certain ballistic random walks in random environments

  • Noam Berger (Einstein Institute of Mathematics, Jerusalem, Israel)
A3 01 (Sophus-Lie room)


We show a quenched invariance principle for ballistic random walk in i.i.d. elliptic random environment in dimension greater than or equal to 4 under mild integrability conditions for the regeneration times. I will then show a new and simpler proof of Rassoul-Agha and Seppalainen's quenched invariance principle in dimensions two and three.

Based on joint work with Ofer Zeitouni.

31.10.05 30.07.09

Seminar Statistical Mechanics

Universität Leipzig Raum 01/22

Katharina Matschke

MPI for Mathematics in the Sciences Contact via Mail