This seminar will be related but independent of the course "Random walks in random environment" that I am giving in the same term.

1. E. Baur. An invariance principle for a class of ballistic random walk in random environment in Z^d. arXiv:1408.1690
2. E. Baur and E. Bolthausen. Exits laws from large balls of (an)isotropic random walks in random environment. arXiv:1309.3169
3. N. Berger. Y. Peres. Detecting the trail of a random walker in a random scenary.  Electr. J. Probab. 18, no. 87 (2013).
4. N. Berger, M. Cohen and R. Rosenthal. Local limit theorem and equivalence of dynamic and static points of view for certain ballistic random walks in i.i.d environments. arXiv:1405.6819
5. F. Comets and V. L. Nguyen. Localization in log-gamma polymers with boundaries. arXiv:1409.5754.
   
6. A. Fribergh and D. Klous. Local trapping for elliptic random walks in random environment in Z^d.arXiv:1404.2060
7. C. Sabot. Random Dirichlet environment viewed from the particle in dimension d>=3. Ann. Probab. 41, no. 2, 722-743 (2013).
   
8. A. Yilmaz. Large deviations for random walk in a space-time product environment. Ann. Probab. 37, no. 1, 189-205 (2009).
9. A. Yilmaz. Equality of averaged and quenched large deviations for random walks in random environment in dimensions four and higher. Probab. Theory Related Fields 149, no. 3-4, 463-491 (2011).