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Maps from \(K(\mathbb Z/p,2)\) and a conjecture of N. Kuhn

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Publication:2391394
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DOI10.5802/aif.2776zbMath1333.55012arXiv1005.0567OpenAlexW3090113173WikidataQ123197944 ScholiaQ123197944MaRDI QIDQ2391394

Gerald Gaudens, Lionel Schwartz

Publication date: 31 July 2013

Published in: Annales de l'Institut Fourier (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1005.0567


zbMATH Keywords

obstructionsunstable modulesrealisationBott-Samelson theorem


Mathematics Subject Classification ID

Obstruction theory in algebraic topology (55S35) Steenrod algebra (55S10)


Related Items

The Krull filtration of the category of unstable modules over the Steenrod algebra



Cites Work

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  • The Sullivan conjecture on maps from classifying spaces
  • Deconstructing Hopf spaces
  • Topological nonrealization results via the Goodwillie tower approach to iterated loopspace homology
  • On function spaces whose source is the classifying space of an elementary abelian \(p\)-group
  • A propos the conjecture of a N. Kuhn on non-realization
  • Profinite spaces and problems of realizability
  • Sur la structure des A-modules instables injectifs
  • On topologically realizing modules over the Steenrod algebra
  • Ensembles profinis simpliciaux et interprétation géométrique du foncteur $T$
  • The Krull filtration on the category \(U\) and cohomology of spaces
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