Linear Drift and Poisson Boundary for Random Walks

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How researchers see this paper

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

Poisson-Furstenberg Boundaries, Large-scale Geometry and Growth of Groups (2011, unknown): “Ledrappier in the general case [65].”
Milnor's Problem on the Growth of Groups and its Consequences (2011, methodology): “A new approach for obtaining lower bounds for growth based on techniques of random walks is developed by A. Erschler in [Ers04a, Ers05a].”
Probability on Trees and Networks (2017, methodology): “For more on coupling and shift coupling, see Thorisson (2000). 14.30. For (b), see Lindvall and Rogers (1996), pages 869–870.”
Asymptotic entropy and Green speed for random walks on countable groups (2006, unknown): “See, for instance, Erschler [14], Lemma 6 or Karlsson and Ledrappier [21], but note that their argument seems to apply only to word metrics and observe that the Green metric is not a word metric in general (as a matter of fact, it need not even be a geodesic metric).”