p-universal spaces and rational homotopy types

Research paper by R. Body, M. Mimura, H. Shiga, D. Sullivan

Indexed on: 01 Aug '98Published on: 01 Aug '98Published in: Commentarii Mathematici Helvetici

Abstract

We prove that the p-universality of a space does not depend on a prime p but only on its rational homotopy type. The minimal model of such a rational homotopy type is characterized by the existence of the trivial endomorphism in the closure of its automorphism group.

p-universal spaces and rational homotopy types

Abstract

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The Hyodo-Kato isomorphism for rational homotopy types

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Representable presheaves of groups on the homotopy category of cocommutative dg-coalgebras and Tannakian reconstruction

p-universal spaces and rational homotopy types

Abstract

More like this:

The Hyodo-Kato isomorphism for rational homotopy types

The rational homotopy type of the complement of the graph of a map

Representable presheaves of groups on the homotopy category of cocommutative dg-coalgebras and Tannakian reconstruction

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