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

By Amir Dembo, Nina Gantert, Yuval Peres, Ofer Zeitouni. 2002

48 citations recorded by the source corpus.

Subfields: Finance, Management Science and Operations Research, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/524d67268585da6fb399bde3fcb932b335472ace

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Finance

1. Zhan Shi
2. Nathanaël Berestycki
3. Yuval Peres
4. Ofer Zeitouni
5. Jian Ding

In Management Science and Operations Research

1. Zhan Shi
2. Yuval Peres
3. Ofer Zeitouni

In Mathematical Physics

1. Zhan Shi
2. Yuval Peres
3. Ofer Zeitouni
4. Eyal Lubetzky
5. Nathanaël Berestycki
6. Allan Sly
7. Jian Ding
8. Thomas Madaule

Citations in the corpus

• Random Walks in Random Environment (2009, background): “• Random walks on Galton-Watson trees: see [15, 51, 52, 59] for recent developments.”
• Random walks on the random graph (2015, methodology): “Estimating P ( B ) follows from the following result in [6, p21], which was obtained as a a corollary of a powerful lemma of Grimmett and Kesten [15] (cf. [6, Lemma 2.2]).”
• RATE OF ESCAPE OF RANDOM WALKS ON WREATH PRODUCTS AND RELATED GROUPS (2003, unknown): “3 in [4].”
• Branching random walks (2015, methodology): “Deviations properties, in both quenched and annealed settings, are studied by Dembo, Gantert, Peres and Zeitouni [91] for the λ-biased random walk (leafless, recurrent or transient), and by Äıdékon [6] for the randomly biased random walk (leafless, transient).”