Conformal Dimension of the Boundary for Hyperbolic Coxeter Groups
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Venue:
Geb. 20.30, SR 2.058
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Date:
rescheduled, tba
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Time:
15:45 Uhr
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Abstract: Classifying groups upto quasi-isometry is a classical task in geometric group theory. Even in the nice class of Coxeter groups, this classification is widely open in general.
The goal of this talk is to present a visual algorithm to give a lower bound on the conformal dimension of the boundary of a hyperbolic, one-ended Coxeter group and to show how this contributes to the quasi-isometry classification. All necessary concepts will be introduced.
This is ongoing joint work with Tullia Dymarz, Heejoung Kim, Anne Thomas, and Hanh Vo.