On the asymptotic topology of groups and spaces. Part I
Articles
Daniele Ettore Otera
Vilnius University
Published 2014-12-15
https://doi.org/10.15388/LMR.A.2014.06
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Keywords

discrete groups
quasi-isometry invariants
simple connectivity at infinity
tame manifolds
Tucker property

How to Cite

Otera, D.E. (2014) “On the asymptotic topology of groups and spaces. Part I”, Lietuvos matematikos rinkinys, 55(A), pp. 28–33. doi:10.15388/LMR.A.2014.06.

Abstract

This note presents a few basic notions of the topology at infinity of groups and manifolds, from a low-dimensional topological viewpoint. In particular, we will talk about some topological conditions ensuring the tameness of ends of spaces.

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