ON THE HOMOTOPY THEORY OF ENRICHED CATEGORIES
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Publication:2851203
DOI10.1093/qmath/hat023zbMath1282.18006arXiv1201.2134OpenAlexW2099301662MaRDI QIDQ2851203
Publication date: 10 October 2013
Published in: The Quarterly Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1201.2134
Related Items (21)
Homotopy theory of equivariant operads with fixed colors ⋮ Quillen-Segal algebras and Stable homotopy theory ⋮ Toward weakly enriched categories: co-Segal categories ⋮ On the equivalence of all models for (∞,2)$(\infty,2)$‐categories ⋮ Uniqueness of the multiplicative cyclotomic trace ⋮ Gabriel-Morita theory for excisive model categories ⋮ Rectification of enriched \(\infty\)-categories ⋮ Higher Toda brackets and Massey products ⋮ A Quillen model for classical Morita theory and a tensor categorification of the Brauer group ⋮ From homotopy operads to infinity-operads ⋮ Homotopy theory with marked additive categories ⋮ Localization of enriched categories and cubical sets ⋮ Model structure on the category of small topological categories ⋮ Enriched model categories and presheaf categories ⋮ Morita homotopy theory for (\(\infty\),1)-categories and \(\infty\)-operads ⋮ Dwyer–Kan homotopy theory for cyclic operads ⋮ Homotopy theory for algebras over polynomial monads ⋮ Dwyer-Kan homotopy theory of enriched categories ⋮ Enriched \(\infty\)-categories via non-symmetric \(\infty\)-operads ⋮ On the homotopy theory of equivariant colored operads ⋮ On the unit of a monoidal model category
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