On fibering four-and five-manifolds
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Publication:1099445
DOI10.1007/BF02779663zbMath0638.57009OpenAlexW2069950225MaRDI QIDQ1099445
Publication date: 1987
Published in: Israel Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf02779663
Farrell's fibration theorem for 5-manifoldsH-equivalencessimply connected H-spacestopological fibrations of manifolds over the circle
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Related Items (9)
On fibering and splitting of 5-manifolds over the circle ⋮ Manifolds homotopy equivalent to \(P^{n} \# P^{n}\) ⋮ On \(5\)-manifolds with free fundamental group and simple boundary links in \(S^5\) ⋮ \( \mathcal{Z} \)-compactifiable manifolds which are not pseudocollarable ⋮ Compactifications of manifolds with boundary ⋮ On 4-manifolds with universal covering space \(S^ 2\times R^ 2\) or \(S^ 3\times R\) ⋮ Homotopy invariance of 4-manifold decompositions: connected sums ⋮ A homotopy fibration theorem in dimension four ⋮ The algebraic characterization of the exteriors of certain 2-knots
Cites Work
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- The topology of four-dimensional manifolds
- The Novikov conjecture and low-dimensional topology
- On 4-dimensional s-cobordisms
- A splitting theorem for manifolds
- \(\Gamma\)-splitting 4-manifolds
- An application of gauge theory to four dimensional topology
- The codimension two placement problem and homology equivalent manifolds
- Fibering manifolds over a circle
- Embedding 1-connected manifolds
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