Publication: Uniformly perfect boundaries of Gromov hyperbolic spaces
Uniformly perfect boundaries of Gromov hyperbolic spaces
Date
Date
Date
Citations
Meyer, J. B. T. (2009). Uniformly perfect boundaries of Gromov hyperbolic spaces [s.n.]. (Dissertation, University of Zurich) https://doi.org/10.5167/uzh-42718
Abstract
Abstract
Abstract
For a Gromov hyperbolic space X there exists a boundary at infinity ∂∞ X. This boundary is equipped in a natural way with a quasi-metric with respect to a base point o ∈ X. Uniformly perfectness is a weaker condition than connectedness, but the two properties belong together. Let X be a geodesic, Gromov hyperbolic Space. In this thesis we show that there exists a quasi-isometric invariant criterion for the uniformly perfectness of ∂∞ X that can be applied to X. In the second part we proof that the property for a space to be uniformly p
Metrics
Downloads
Views
Citations
Additional indexing
Creators (Authors)
Faculty
Faculty
Faculty
Item Type
Item Type
Item Type
Referees
Language
Language
Language
Place of Publication
Place of Publication
Place of Publication
Publication date
Publication date
Publication date
Date available
Date available
Date available
Number of pages
Number of pages
Number of pages
OA Status
OA Status
OA Status
Metrics
Downloads
Views
Citations
Citations
Meyer, J. B. T. (2009). Uniformly perfect boundaries of Gromov hyperbolic spaces [s.n.]. (Dissertation, University of Zurich) https://doi.org/10.5167/uzh-42718
