On the group \(\epsilon(K(\pi,1)\times X)\) for 1-connected CW-complexes \(X\)

DOI10.2996/KMJ/1138036483zbMath0503.55006OpenAlexW2040559034MaRDI QIDQ1173303

Yutaka Ando, Seiya Sasao

Publication date: 1982

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

Full work available at URL: https://doi.org/10.2996/kmj/1138036483

zbMATH Keywords

group of based homotopy classes of based self-homotopy equivalences of the product of an aspherical space and a 1-connected CW-complexnon- simply connected CW-complexes

Mathematics Subject Classification ID

Homotopy equivalences in algebraic topology (55P10) Homotopy groups, general; sets of homotopy classes (55Q05)

Related Items (4)

ON THE GROUP ε(X×Y) OF SELF HOMOTOPY EQUIVALENCES OF A PRODUCT ⋮ On the self-homotopy equivalences of the wedge of certain complexes ⋮ On homotopy self-equivalences of the product A\(\times B\) ⋮ On the spaces of self homotopy equivalences of certain CW complexes

Cites Work

• On the group of self-equivalences of the product of spheres
• Self-equivalences of pseudo-projective planes
• The group homotopy self-equivalences of some compact CW-complexes
• On the self-equivalences of a space with non-cyclic fundamental group
• Self-Homotopy-Equivalences of a Space with Two Nonvanishing Homotopy Groups
• The Homotopy of Map(Cp ^m , CP ⁿ )
• The group of homotopy equivalences of a space

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