Abstract. We establish a Quillen model structure on simplicial (symmetric) multicategories. It extends the model structure on sim-plicial categories due to J. Bergner [2]. We observe that our technique of proof enables us to prove a similar result for (symmetric) multicat-egories enriched over other monoidal model categories than simplicial sets. Examples include small categories, simplicial abelian groups and compactly generated Hausdorff spaces. 1
AbstractWe show that every combinatorial model category is Quillen equivalent to a localization of a...
AbstractThe category of small covariant functors from simplicial sets to simplicial sets supports th...
We establish, by elementary means, the existence of a cofibrantly generated monoidal model structure...
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...
Abstract. In this paper we show that model categories of a very broad class can be replaced up to Qu...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
We construct Quillen equivalences between the model categories of monoids (rings), modules and algeb...
There is a closed model structure on the category of small categories, called Thomason model structu...
International audienceWe give sufficient conditions for the existence of a Quillen model structure o...
Abstract. In this paper we put a cobrantly generated model category struc-ture on the category of sm...
AbstractWe prove that for certain monoidal (Quillen) model categories, the category of comonoids the...
We study Quillen's model category structure for homotopy of simplicial objects in the context of Jan...
small n–fold categories and prove that it is Quillen equivalent to the standard model structure on t...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
AbstractWe show that every combinatorial model category is Quillen equivalent to a localization of a...
AbstractThe category of small covariant functors from simplicial sets to simplicial sets supports th...
We establish, by elementary means, the existence of a cofibrantly generated monoidal model structure...
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...
Abstract. In this paper we show that model categories of a very broad class can be replaced up to Qu...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
We construct Quillen equivalences between the model categories of monoids (rings), modules and algeb...
There is a closed model structure on the category of small categories, called Thomason model structu...
International audienceWe give sufficient conditions for the existence of a Quillen model structure o...
Abstract. In this paper we put a cobrantly generated model category struc-ture on the category of sm...
AbstractWe prove that for certain monoidal (Quillen) model categories, the category of comonoids the...
We study Quillen's model category structure for homotopy of simplicial objects in the context of Jan...
small n–fold categories and prove that it is Quillen equivalent to the standard model structure on t...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
AbstractWe show that every combinatorial model category is Quillen equivalent to a localization of a...
AbstractThe category of small covariant functors from simplicial sets to simplicial sets supports th...
We establish, by elementary means, the existence of a cofibrantly generated monoidal model structure...