WebAsymptotic entropy and Green speed for random walks on countable groups S´ebastien Blach`ere Peter Ha¨ıssinsky Pierre Mathieu Abstract We study asymptotic properties of … WebSebastien Blachere Peter Haïssinsky Pierre Mathieu We study asymptotic properties of the Green metric associated with transient random walks on countable groups. We prove …
Entropy and drift for Gibbs measures on geometrically finite …
WebHaïssinsky et al. (2024) proved analyticity of the drift for random walks on surface groups and also established a central limit theorem for the word length. The survey article of … WebTY - JOUR AU - Guivarc'h, Y. AU - Le Jan, Y. TI - Asymptotic winding of the geodesic flow on modular surfaces and continuous fractions JO - Annales scientifiques de l'École Normale Supérieure PY - 1993 PB - Elsevier VL - 26 IS - 1 SP - 23 EP - 50 LA - eng KW - degenerate probability laws; windings of a two-dimensional Brownian motion; modular surfaces; … inarc nursing
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http://phaissin.perso.math.cnrs.fr/ WebBlachère, P. Haissinsky and P. Mathieu , Asymptotic entropy and Green speed for random walks on countable groups, Ann. Probab., 36 ( 2008), pp. 1134 ... Ergodic theory on Galton-Watson trees: Speed of random walk and dimension of harmonic measure, Ergodic Theory Dynam. Systems, 15 ( 1995), pp. 593 -- 619 . Crossref ISI Google Scholar. 9. WebWe are interested in the Guivarc’h inequality for admissible random walks on finitely generated relatively hyperbolic groups, endowed with a word metric. We show that for random walks with finite super-exponential moment, if this inequality is an equality, then the Green distance is roughly similar to the word distance, generalizing results of Blachère, … inarch design studio ahmedabad