Add to ORKGLet be a large category which is cocomplete. We construct a model structure (in the sense of Quillen) on the category of small functors from to simplicial sets. As an application we construct homotopy localization functors on the category of simplicial sets which satisfy a stronger universal property than the customary homotopy localization functors d
There is a closed model structure on the category of small categories, called Thomason model structu...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
We consider a model structure on the category of small categories, which is intimately related to th...
AbstractThe category of small covariant functors from simplicial sets to simplicial sets supports th...
If all objects of a simplicial combinatorial model category \cat A are cofibrant, then there exists ...
International audienceGrothendieck introduced in Pursuing Stacks the notion of test category . These...
There is a closed model structure on the category of small categories, called Thomason model structu...
AbstractWe show that every combinatorial model category is Quillen equivalent to a localization of a...
AbstractBegin with a small category C. The goal of this short note is to point out that there is suc...
AbstractLet D be a category and E a class of morphisms in D. In this paper we study the question of ...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
AbstractWe generalize the small object argument in order to allow for its application to proper clas...
AbstractGiven any model category, or more generally any category with weak equivalences, its simplic...
There is a closed model structure on the category of small categories, called Thomason model structu...
AbstractThe category of small covariant functors from simplicial sets to simplicial sets supports th...
There is a closed model structure on the category of small categories, called Thomason model structu...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
We consider a model structure on the category of small categories, which is intimately related to th...
AbstractThe category of small covariant functors from simplicial sets to simplicial sets supports th...
If all objects of a simplicial combinatorial model category \cat A are cofibrant, then there exists ...
International audienceGrothendieck introduced in Pursuing Stacks the notion of test category . These...
There is a closed model structure on the category of small categories, called Thomason model structu...
AbstractWe show that every combinatorial model category is Quillen equivalent to a localization of a...
AbstractBegin with a small category C. The goal of this short note is to point out that there is suc...
AbstractLet D be a category and E a class of morphisms in D. In this paper we study the question of ...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
AbstractWe generalize the small object argument in order to allow for its application to proper clas...
AbstractGiven any model category, or more generally any category with weak equivalences, its simplic...
There is a closed model structure on the category of small categories, called Thomason model structu...
AbstractThe category of small covariant functors from simplicial sets to simplicial sets supports th...
There is a closed model structure on the category of small categories, called Thomason model structu...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
We consider a model structure on the category of small categories, which is intimately related to th...