David Blanc
Published 2004-10-05Version 1
The moduli spaces refered to are topological spaces whose path components parametrize homotopy types. Such objects have been studied in two separate contexts: rational homotopy types, in the work of several authors in the late 1970's; and general homotopy types, in the work of Dwyer-Kan and their collaborators. We here explain the two approaches, and show how they may be related to each other.
Three models for the homotopy theory of homotopy theories
A model for the homotopy theory of homotopy theory
On the homotopy theory of Grothendieck \infty-groupoids
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