43 citations · 93 across the 21 of their papers we have counts for
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math.FA2016★ 4 cited
Finite-Dimensional Representations constructed from Random Walks
Anna Erschler, Narutaka Ozawa
Given a -cocycle with coefficients in an orthogonal representation, we show that any finite dimensional summand of is cohomologically trivial if and only if $\| b(X_n) \…
math.GR2016
Almost invariance of distributions for random walks on groups
Anna Erschler
We study the neighborhoods of a typical point visited at -th step of a random walk, determined by the condition that the transition probabilities stay close to $μ^{*n}(Z_n…