WebApr 8, 2012 · Authors: Ilya Gekhtman Download PDF Abstract: For a convex cocompact subgroup $G WebFor random walks with finite superexponential moment, we show that the equality is achieved if and only if the Gibbs density is equivalent to the hitting measure. As a corollary, if the action is not convex cocompact, any hitting measure is singular to any Gibbs density. References Similar Articles Additional Information

Counting conjugacy classes in groups with contracting elements

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Central limit theorems for counting measures in coarse …

WebMay 6, 2016 · Let G⤻X be a non‐elementary action by isometries of a hyperbolic group G on a (not necessarily proper) hyperbolic metric space X . We show that the set of elements of G which act as loxodromic isometries of X has density one in the word metric on G . That is, for any finite generating set of G , the proportion of elements in G of word length at most n , … WebILYA GEKHTMAN AND WEN-YUAN YANG Abstract. In this paper, we derive an asymptotic formula for the number of conjugacy classes of elements in a class of statistically … WebCONVEX COCOMPACT SUBGROUPS 3 requires that generic (with respect to the analogue of the Bowen-Margulis measure) geodesic segments have a certain property … pickle with sunglasses