Self-Homotopy-Equivalences of a Space with Two Nonvanishing Homotopy Groups
From MaRDI portal
Publication:4171303
DOI10.2307/2042402zbMath0389.55014OpenAlexW4235760147MaRDI QIDQ4171303
Publication date: 1980
Full work available at URL: https://doi.org/10.2307/2042402
Homotopy equivalences in algebraic topology (55P10) Homotopy groups, general; sets of homotopy classes (55Q05)
Related Items (9)
On the spaces of self homotopy equivalences for fibre spaces. II ⋮ Self-maps on twisted Eilenberg-MacLane spaces ⋮ On the group \(\epsilon(K(\pi,1)\times X)\) for 1-connected CW-complexes \(X\) ⋮ Self-homotopy equivalences of group cohomology spaces ⋮ On the homotopy types of closed 4-manifolds covered by \(S^ 2\times\mathbb{R}^ 2\) ⋮ Finiteness properties of self-equivalence groups of rational \(co\)-\(H\)- spaces ⋮ Strongly minimal \(PD_4\)-complexes ⋮ \(PD_4\)-complexes and 2-dimensional duality groups ⋮ Homotopie de l'espace des équivalences d'homotopie fibrées
Cites Work
- Unnamed Item
- Unnamed Item
- On the group of fibre homotopy equivalences
- Note on self-maps inducing the identity automorphisms of homotopy groups
- Every connected space has the homology of a \(K\) \((\pi,1)\)
- Groups of homotopy classes. Rank formulas and homotopy commutativity.
- Homotopy equivalences in a principal fiber space
- Obstruction theory in fiber spaces
- The group homotopy self-equivalences of some compact CW-complexes
- Homotopy Trees with Trivial Classifying Ring
- On the group ${\mathcal E}\left[ X \right$ of homotopy equivalence maps]
- Homotopy classification of \((\pi,m)\)-complexes
This page was built for publication: Self-Homotopy-Equivalences of a Space with Two Nonvanishing Homotopy Groups