Stratifying derived categories of cochains on certain spaces

Details Stratifying derived categories of cochains on certain spaces Stratifying derived categories of cochains on certain spaces

2011-02-14

arxiv.org/abs/1102.2879v1

Mathematics

Algebraic Topology

27 pages

Scientific paper

In recent years, Benson, Iyengar and Krause have developed a theory of stratification for compactly generated triangulated categories with an action of a graded commutative Noetherian ring. Stratification implies a classification of localizing and thick subcategories in terms of subsets of the prime ideal spectrum of the given ring. In this paper two stratification results are presented: one for the derived category of a commutative ring-spectrum with polynomial homotopy and another for the derived category of cochains on certain spaces. We also give the stratification of cochains on a space a topological content.

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