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Daverman, Robert J.; Tinsley, Fred C.
Proceedings of the American Mathematical Society, 1994, Letnik: 120, Številka: 3Journal Article
The chief result implies that an n-manifold S embedded in the interior of an (n + 1)-manifold M as a closed, separating subset is locally flatly embedded if the embedding is well behaved in a locally peripheral sense and if S has arbitrarily close neighborhoods Q such that the fundamental groups of appropriate components of$Q \backslash S$admit a uniform finite upper bound on the number of generators.
