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Abstract
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We explain how the notion of homotopy colimits gives rise to that of mapping spaces,
even in categories which are not simplicial. We apply the technique of model
approximations and use elementary properties of the category of spaces to be able to
construct resolutions. We prove that the homotopy category of any monoidal
model category is always a central algebra over the homotopy category of
.
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Keywords
model category, model approximation, mapping space, action
of spaces, monoidal category, monoidal model category
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Mathematical Subject Classification 2000
Primary: 55U35, 18G55
Secondary: 18G10
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Publication
Received: 5 September 2007
Revised: 19 December 2007
Accepted: 19 December 2007
Published: 12 March 2008
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