Books and Lecture Notes:
Preprints and Reprints:
- with
Campos D.,
Drewitz A.,
Ramírez A.F., and
Seppäläinen T.:
Level 1 quenched large deviation principle for random walk in dynamic
random environment.
Submitted. (2012)
- with
Seppäläinen T. and
Yilmaz A.:
Quenched free energy and large deviations for random walks in random potentials.
To appear in Comm. Pure Appl. Math. (2012)
- with
M. Joseph:
Almost sure invariance principle for continuous space random walk in dynamic random environment.
ALEA Lat. Am. J. Probab. Math. Stat., 8, 43-57 (2011)
- with
T. Seppäläinen:
Process-level quenched large deviations for random walk in random environment.
Ann. Inst. H. Poincaré Probab. Statist., 47, 214-242 (2011)
- with
T. Seppäläinen:
Almost sure functional central limit theorem for ballistic
random walk in random environment.
Ann. Inst. H. Poincaré Probab. Statist., 45, 373-420 (2009)
- with
T. Seppäläinen:
Almost sure functional central limit theorem for non-nestling
random walk in random environment.
Preprint (2007)
- with
T. Seppäläinen:
An almost sure invariance principle for additive functionals of Markov
chains.
Statist. Probab. Lett., 78, 854-860 (2008)
- with
M. Balázs,
T. Seppäläinen, and
S. Sethuraman:
Existence of the zero range process and a deposition model with
superlinear growth rates.
Ann. Probab., 35, 1209-1249 (2007)
- with
T. Seppäläinen:
Quenched invariance principle for multidimensional ballistic random walk in
a random environment with a forbidden direction.
Ann. Probab., 35, 1-31 (2007)
- with
M. Balázs and
T. Seppäläinen:
The random average process and random walk in
a space-time random environment in one dimension.
Commun. Math. Phys., 266, 499-545 (2006)
- with
T. Seppäläinen:
Ballistic random walk in a random environment with a forbidden direction.
ALEA Lat. Am. J. Probab. Math. Stat., 1, 111-147 (2006)
- with
T. Seppäläinen:
An almost sure invariance principle for random walks in a space-time
random environment.
Probab. Th. Rel. Fields, 133, 299-314 (2005)
-
On the zero-one law and the law of large numbers for a random walk in a mixing
random environment.
Electron. Comm. in Probab. 10, 36-44 (2005)
-
Large deviations for random walks in a mixing random environment
and other (non-Markov) random walks.
Comm. Pure Appl. Math. 57, 1178-1196 (2004)
-
The point of view of the particle on the law of large numbers for
random walks in a mixing random environment.
Ann. Probab. 31, 1441-1463 (2003)
-
Le comportement non-récurrent dans la dynamique quantique:
Le rotateur quantique.
Preprints of the University of Paris 7 (1996)
(English abstract)
Last updated March 22, 2010
