On covering translations and homeotopy groups of contractible open n-manifolds
Myers, Robert
Original · EN
This paper gives a new proof of a result of Geoghegan and Mihalik which states that whenever a contractible open n-manifold W which is not homeomorphic to Rⁿ is a covering space of an n-manifold M and either n ≥ 4 or n=3 and W is irreducible, then the group of covering translations injects into the homeotopy group of W.
English translation
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