The Homotopy Theory of Simplicially Enriched Multicategories

Abstract

In this paper we construct a cofibrantly generated model category structure on the category of all small symmetric multicategories enriched in simplicial sets.

Cited by in corpus (12)

• Dendroidal sets and simplicial operads
• Admissibility and rectification of colored symmetric operads
• The $\infty$-Categorical Eckmann-Hilton Argument
• A Model Structure for Enriched Coloured Operads
• Dwyer--Kan homotopy theory for cyclic operads
• The homotopy theory of simplicial props
• Factorization homology and calculus à la Kontsevich Soibelman
• Combinatorial homotopy theory for operads
• The Dwyer-Kan model structure for enriched coloured PROPs
• Biextensions, bimonoidal functors, multilinear functor calculus, and categorical rings
• Homotopy theory of equivariant operads with fixed colors
• On the homotopy theory of equivariant colored operads