Non-amenability and visual Gromov hyperbolic spaces (Q2013899)
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scientific article
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Non-amenability and visual Gromov hyperbolic spaces |
scientific article |
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Non-amenability and visual Gromov hyperbolic spaces (English)
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10 August 2017
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Summary: We prove that a uniformly coarsely proper hyperbolic cone over a bounded metric space consisting of a finite union of uniformly coarsely connected components each containing at least two points is non-amenable and apply this to visual Gromov hyperbolic spaces.
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hyperbolic spaces
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isoperimetry
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amenability
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0.89366233
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0.88442826
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0.8808914
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0.87610346
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0.8756838
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0.87258476
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0.8698349
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