Author:
Goerss P. G.,Jardine J. F.
Abstract
AbstractMost extant localization theories for spaces, spectra and diagrams of such can be derived from a simple list of axioms which are verified in broad generality. Several new theories are introduced, including localizations for simplicial presheaves and presheaves of spectra at homology theories represented by presheaves of spectra, and a theory of localization along a geometric topos morphism. The ƒ-localization concept has an analog for simplicial presheaves, and specializes to the 𝔸1-local theory of Morel-Voevodsky. This theory answers a question of Soulé concerning integral homology localizations for diagrams of spaces.
Publisher
Canadian Mathematical Society
Cited by
26 articles.
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