A Central Limit Theorem for Biased Random Walks on by Peres Y., Zeitouni O.

By Peres Y., Zeitouni O.

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Probability on trees and networks. iu. html 16. : Conceptual proofs of L log L iteria for mean behavior of branching processes. Ann. Probab. 23, 1125–1138 (1995) 17. : Ergodic theory on Galton–Watson trees: speed of random walk and dimension of harmonic measure. Ergod. Theory Dyn. Syst. 15, 593–619 (1995) 18. : Biased random walks on Galton–Watson trees. Probab. Theory Relat. Fields 106, 249–264 (1996) 19. : Harmonic moments and large deviation rates for superitical branching processes. Ann. Appl.

Ann. Inst. H. Poincare 39, 527–555 (2003) 9. : A transmutation formula for Markov chains. Bull Sci. Math. 109, 399–405 (1985) 10. : Large deviations for random walks on Galton–Watson trees: averaging and uncertainty. Probab. Theory Relat. Fields 122, 241–288 (2001) 11. : Random walks and electric networks. Carus Mathematical Monographs, vol. 22. Mathematical Association of America, Washington, DC (1984) 12. : Brownian Motion and Stochastic Calculus, 2nd edn. Springer, Heidelberg (1988) 13. : The method of averaging and walks in inhomogeneous environments.

Probab. 23, 1125–1138 (1995) 17. : Ergodic theory on Galton–Watson trees: speed of random walk and dimension of harmonic measure. Ergod. Theory Dyn. Syst. 15, 593–619 (1995) 18. : Biased random walks on Galton–Watson trees. Probab. Theory Relat. Fields 106, 249–264 (1996) 19. : Harmonic moments and large deviation rates for superitical branching processes. Ann. Appl. Probab. 13, 475–489 (2003) 20. : Galton–Watson trees with the same mean have the same polar sets. Ann. Probab. 23, 1102–1124 (1995) 21.

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