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The Zeeman conjecture for standard spines is equivalent to the Poincaré conjecture

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Publication:1054035
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DOI10.1016/0040-9383(83)90017-4zbMath0518.57007OpenAlexW2057726110WikidataQ123245115 ScholiaQ123245115MaRDI QIDQ1054035

Dale P. O. Rolfsen, David S. Gillman

Publication date: 1983

Published in: Topology (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0040-9383(83)90017-4

zbMATH Keywords

simplicial collapsingPoincare conjecturestandard spines of 3-manifoldsZeeman conjecture


Mathematics Subject Classification ID

General topology of complexes (57Q05)


Related Items

Constructions and 3-deformations of 2-polyhedra and group presentations, Almost reconstruction of the 3-dimensional ball from \(K_{pqrs}\times I\), Zeeman's conjecture for unthickened special polyhedra is equivalent to the Andrews-Curtis conjecture, Unnamed Item, Representation of homeotopies of a torus by simple polyhedra with a boundary, Ideal triangulations of 3‐manifolds up to decorated transit equivalences, Subdivisions, Shellability, and collapsibility of products, Unnamed Item, Imbeddings of polyhedra in 3-manifolds, Conjugacy search problem and the Andrews-Curtis conjecture, On transformations of special spines and special polyhedra, Bing's house and the Zeeman conjecture, Branched spines and contact structures on \(3\)--manifolds



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