On the homotopy type of CW complexes with the form \(S^ 2\cup e^ 4\cup e^ 6\)

DOI10.2996/kmj/1138036558zbMath0544.55014OpenAlexW2066069164MaRDI QIDQ796866

Kohhei Yamaguchi

Publication date: 1982

Published in: Kodai Mathematical Journal (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2996/kmj/1138036558

zbMATH Keywords

Hopf invariantSteenrod squareshomotopy types of 6-dimensional CW-complexes

Mathematics Subject Classification ID

Classification of homotopy type (55P15) Hopf invariants (55Q25) Primary cohomology operations in algebraic topology (55S05) Whitehead products and generalizations (55Q15)

Related Items (5)

The group of self-homotopy equivalences of \(S^ 2\)-bundles over \(S^ 4\). I ⋮ The group of self-homotopy equivalences of \(S^ 2\)-bundles over \(S^ 4\). II: applications ⋮ Loop homotopy of 6-manifolds over 4-manifolds ⋮ Suspension homotopy of 6-manifolds ⋮ On the self-homotopy equivalences of the wedge of certain complexes

Cites Work

• Homotopy types of spherical fibre spaces over spheres
• On the group of self-equivalences of a mapping cone
• On homotopy type of certain complexes
• Homotopy 4-spheres with boundary
• The Homotopy Theory of Sphere Bundles Over Spheres (II)
• Note on Cup-Products
• On the Homotopy Classification of the Extensions of a Fixed Map
• Note on Cohomology Ring of Certain Spaces

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