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Journal article

COMPARING THE FLOYD AND IDEAL BOUNDARIES OF A METRIC SPACE

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Department of Mathematics, Technical University of Denmark1

We discuss and compare the notions of ideal boundaries, Floyd boundaries and Gromov boundaries of metric spaces. The three types of boundaries at infinity are compared in the general setting of unbounded length spaces as well as in the special cases of CAT(0) and Gromov hyperbolic spaces. Gromov boundaries, usually defined only for Gromov hyperbolic spaces, are extended to arbitrary metric spaces.

Language: English
Publisher: American Mathematical Society
Year: 2009
Pages: 715-734
ISSN: 10886850 and 00029947
Types: Journal article
DOI: 10.1090/S0002-9947-08-04580-7

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