Connected sum at infinity and Cantrell-Stallings hyperplane unknotting
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Publication:1945725
DOI10.1216/RMJ-2012-42-6-1803zbMath1279.57016arXiv1010.2707OpenAlexW2962800089MaRDI QIDQ1945725
Laurent C. Siebenmann, Henry C. King, Jack S. Calcut
Publication date: 9 April 2013
Published in: Rocky Mountain Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1010.2707
Mittag-Lefflerconnected sum at infinityderived limitSchoenflies theoremflangeCantrell-Stallings hyperplane unknottinghyperplane linearizationslab theorem
Related Items (13)
Noncompact codimension-1 real algebraic manifolds ⋮ Obstructions to nonpositive curvature for open manifolds ⋮ Extreme nonuniqueness of end-sum ⋮ Quotient manifolds of flows ⋮ Compactifications of manifolds with boundary ⋮ On homogeneous locally conical spaces ⋮ Connected sum at infinity and 4-manifolds ⋮ The double \(n\)-space property for contractible \(n\)-manifolds ⋮ Non-aspherical ends and non-positive curvature ⋮ On uniqueness of end sums and 1-handles at infinity ⋮ Borromean rays and hyperplanes ⋮ Open aspherical manifolds not covered by the Euclidean space ⋮ Artin presentations, triangle groups, and 4-manifolds
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