Localization with respect to a class of maps. I: Equivariant localization of diagrams of spaces
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Publication:2382243
DOI10.1007/BF02785361zbMath1276.55024arXivmath/0312196MaRDI QIDQ2382243
Publication date: 28 September 2007
Published in: Israel Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0312196
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Related Items (7)
The model category of maps of spaces is not cofibrantly generated ⋮ A classification of small homotopy functors from spectra to spectra ⋮ Localization with respect to a class of maps. II: Equivariant cellularization and its application ⋮ Brown representability for space-valued functors ⋮ Homotopy theory of small diagrams over large categories ⋮ Homotopy theory of relative simplicial presheaves ⋮ A generalization of Quillen's small object argument
Cites Work
- Homotopy equivalence between diagrams of spaces
- Function complexes in homotopical algebra
- The localization of spaces with respect to homology
- Cech and Steenrod homotopy theories with applications to geometric topology
- Constructions of factorization systems in categories
- Obstruction theory in model categories.
- Topological hypercovers and \(\mathbb{A}^1\)-realizations
- Weak factorization systems and topological functors
- Cellular spaces, null spaces and homotopy localization
- Localization with respect to a class of maps. II: Equivariant cellularization and its application
- Equivariant cohomology theories
- Homotopical algebra
- Etale homotopy
- A model structure on the category of pro-simplicial sets
- Etale Homotopy of Simplicial Schemes. (AM-104)
- Homotopy Theories for Diagrams of Spaces
- Equivariant Localization
- Calculating limits and colimits in pro-categories
- Quillen model structures for relative homological algebra
- The model category of maps of spaces is not cofibrantly generated
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