The QSF property for groups and spaces
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Publication:1909543
DOI10.1007/BF02572610zbMath0843.57003MaRDI QIDQ1909543
Stephen G. Brick, Michael L. Mihalik
Publication date: 17 March 1996
Published in: Mathematische Zeitschrift (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/174805
Topological methods in group theory (57M07) Fundamental groups and their automorphisms (group-theoretic aspects) (20F34)
Related Items (20)
On the WGSC property in some classes of groups. ⋮ A note on stabilisations of manifolds ⋮ Topological tameness conditions of spaces and groups: results and developments ⋮ On simplicial resolutions of groups ⋮ On topological filtrations of groups ⋮ Equivariant, locally finite inverse representations with uniformly bounded zipping length, for arbitrary finitely presented groups ⋮ On the proper homotopy invariance of the Tucker property ⋮ Relating the Freiheitssatz to the asymptotic behavior of a group ⋮ On the Whitehead nightmare and some related topics ⋮ On \(3\)-dimensional WGSC inverse-representations of groups ⋮ Quasi-isometries and proper homotopy: The quasi-isometry invariance of proper $3$-realizability of groups ⋮ Tame Combings of Groups ⋮ The 6-property for simplicial complexes and a combinatorial Cartan-Hadamard theorem for manifolds ⋮ Tame combings and easy groups ⋮ A survey on just-non-\(\mathfrak X\) groups. ⋮ On the wgsc and qsf tameness conditions for finitely presented groups ⋮ One-relator groups and proper 3-realizability ⋮ A topological equivalence relation for finitely presented groups ⋮ On Poénaru’s inverse-representations ⋮ Group extensions and tame pairs
Cites Work
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- Groups generated by reflections and aspherical manifolds not covered by Euclidean space
- Embedded minimal surfaces, exotic spheres, and manifolds with positive Ricci curvature
- The accessibility of finitely presented groups
- Almost convex groups, Lipschitz combing, and \(\pi^ \infty _ 1\) for universal covering spaces of closed 3-manifolds
- One relator groups are semistable at infinity
- The Monotone Union of Open n-Cells is an Open n-Cell
- Semihyperbolic Groups
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