@inbook{205e1c8a584e42c280b53480312719a3,

title = "Moduli Spaces of Homotopy Theory",

abstract = "The moduli spaces referred 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.",

author = "David Blanc",

year = "2005",

month = oct,

day = "1",

doi = "10.1090/conm/387/07233",

language = "English",

isbn = "9780821837108",

series = "Contemporary Mathematics",

publisher = "American Mathematical Society",

number = "387",

pages = "37--64",

editor = "Michael Entov and Yehuda Pinchover and Michah Sageev",

booktitle = "Geometry, Spectral Theory, Groups, and Dynamics",

address = "United States",

}