Abstract
In a proper hyperbolic geodesic space, it is well known that the sequential boundary can be identified as topological spaces with the geodesic boundary. We show that in a (not necessarily proper) hyperbolic geodesic space, the sequential boundary can be identified as topological spaces with the quasi-geodesic boundary.
Citation
Yo HASEGAWA. "Gromov Boundaries of Non-proper Hyperbolic Geodesic Spaces." Tokyo J. Math. 45 (2) 319 - 331, December 2022. https://doi.org/10.3836/tjm/1502179357
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