Replacing Homotopy Actions by Topological Actions
From MaRDI portal
Publication:3873189
DOI10.2307/1997628zbMath0434.55008OpenAlexW4252535090MaRDI QIDQ3873189
Publication date: 1978
Full work available at URL: https://doi.org/10.2307/1997628
space of self-homotopy equivalenceshomotopy involution not equivalent to a topological actionrealizing homotopy actions by topological actions
Related Items (19)
Dualizing spheres for compact \(p\)-adic analytic groups and duality in chromatic homotopy ⋮ Discrimination as the touchstone of persecution in refugee law ⋮ On realizing modules over the Steenrod algebra ⋮ Homotopy commutative diagrams and their realizations ⋮ Homotopy equivariance, strict equivariance and induction theory ⋮ Rational Reidemeister trace of an outer automorphism of finite order ⋮ Realizing Diagrams in the Homotopy Category by Means of Diagrams of Simplicial Sets ⋮ Crystals and derived local moduli for ordinary \(K3\) surfaces ⋮ The cohomology of homotopy categories and the general linear group ⋮ The Postnikov Tower and the Steenrod problem ⋮ The Picard group of topological modular forms via descent theory ⋮ Homotopy and Topological Actions on Spaces with few Homotopy Groups ⋮ Principal bundles over tori and maps which induce the identity on homotopy ⋮ Quillen Grassmannians as non-modular homotopy fixed points ⋮ Replacing Homotopy Actions by Topological Actions. II ⋮ Mod p decompositions of co H-spaces and applications ⋮ Homotopy periodicity and coherence ⋮ Lifting homotopy actions in rational homotopy theory ⋮ Analogs of Dirichlet \(L\)-functions in chromatic homotopy theory
Cites Work
- Unnamed Item
- The localization of spaces with respect to homology
- On the classification of fiber spaces
- A variant of E. H. Brown's representability theorem
- Homotopy limits, completions and localizations
- A classification theorem for fibre spaces
- Constructing Spaces with Interesting ℤ/p-Cohomology via ε-Actions on Loop Spaces
This page was built for publication: Replacing Homotopy Actions by Topological Actions