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The boundary of a Busemann space
Authors:Philip K. Hotchkiss
Affiliation:Department of Mathematics, The University of St. Thomas, St. Paul, Minnesota 55015
Abstract:Let $X$ be a proper Busemann space. Then there is a well defined boundary, $partial X$, for $X$. Moreover, if $X$ is (Gromov) hyperbolic (resp. non-positively curved), then this boundary is homeomorphic to the hyperbolic (resp. non-positively curved) boundary.

Keywords:Busemann space   geodesic   proper
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