Large deviations for random walks in random environment on a Galton-Watson tree

Branching processes

K. B. Athreya and P. E. Ney · 1972

Earlier work this paper cites.

A limit law for random walk in a random environment

H. Kesten, M. V. Kozlov, and F. Spitzer · 1975

Earlier work this paper cites.

Sums of independent random variables

V. V. Petrov · 1975

Earlier work this paper cites.

Martingale convergence in the branching random walk

J. D. Biggins · 1977

Earlier work this paper cites.

Arbres et processus de Galton-Watson

J. Neveu · 1986

Earlier work this paper cites.

Random walk in a random environment and first-passage percolation on trees

R. Lyons and R. Pemantle · 1992

Earlier work this paper cites.

Chaos multiplicatif: un traitement simple et complet de la fonction de partition

J. Franchi · 1995

Cited alongside, same era.

Critical random walk in random environment on trees

R. Pemantle and Y. Peres · 1995

Cited alongside, same era.

Tail estimates for one-dimensional random walk in random environment

A. Dembo, Y. Peres, and O. Zeitouni · 1996

Cited alongside, same era.

Biased random walks on Galton-Watson trees

R. Lyons, R. Pemantle, and Y. Peres · 1996

Cited alongside, same era.

Théorème central limite fonctionnel pour une marche au hasard en environment aléatoire

D. Piau · 1998

Cited alongside, same era.

On generalized multiplicative cascades

Q. Liu · 2000

Cited alongside, same era.

Large deviations for random walks on Galton-Watson trees: averaging and uncertainty

A. Dembo, N. Gantert, Y. Peres, and O. Zeitouni · 2002

Later among the works it cites.

Marche aléatoire en milieu aléatoire sur un arbre

T. Gross · 2004

Later among the works it cites.

Random walks in random environment

Original

O. Zeitouni · 2004

Later among the works it cites.

Majorizing multiplicative cascades for directed polymers in random media

F. Comets and V. Vargas · 2006

Later among the works it cites.

Transient random walks in random environment on a Galton–Watson tree

E. Aidékon · 2008

Closest in time.