Toward a strictification theorem for co-Segal categories

Abstract

We show that for a monoidal model category $\M=(\ul{M}, \otimes, I)$, certain co-Segal $\M$-categories are equivalent to strict ones.

16 pages, second version, new general proof, comments always welcome

References in corpus (5)

• Algebras and modules in monoidal model categories
• Triangulated categories without models
• Homotopy Algebras for Operads
• Lax Diagrams and Enrichment
• Colax Reedy diagrams