Growth rates in a hyperbolic group
Koji Fujiwara (Kyoto)
Abstract: I discuss the set of rates of growth of a finitely generated group with respect to all its finite generating sets. In a joint work with Sela, for a hyperbolic group, we showed that the set is well-ordered, and that each number can be the rate of growth of at most finitely many generating sets up to automorphism of the group. If there is time, I may also discuss generalisation to acylindrically hyperbolic groups.
algebraic topologydifferential geometrydynamical systemsgroup theorygeometric topologysymplectic geometry
Audience: researchers in the topic
( paper )
Series comments: You can also find up-to-date information on the seminar homepage - warwick.ac.uk/fac/sci/maths/research/events/seminars/areas/geomtop/
The talks start at 13:30. Talks are typically fifty minutes long, with ten minutes for questions.
| Organizers: | Saul Schleimer*, Robert Kropholler* |
| *contact for this listing |
