AbstractWe construct models for the motivic homotopy category based on simplicial functors from smooth schemes over a field to simplicial sets. These spaces are homotopy invariant and therefore one does not have to invert the affine line in order to get a model for the motivic homotopy category
We prove that a weak equivalence between two cofibrant (colored) props in chain complexes induces a ...
AbstractWe construct cellular homotopy theories for categories of simplicial presheaves on small Gro...
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...
Abstract. We construct models for the motivic homotopy category based on simplicial functors from sm...
In topology loop spaces can be understood combinatorially using algebraic theories. This approach ca...
AbstractWe construct cellular homotopy theories for categories of simplicial presheaves on small Gro...
AbstractLet D be a category and E a class of morphisms in D. In this paper we study the question of ...
AbstractThe homotopy theory of simplical groups is well known [2, Ch. VI] to be equivalent to the po...
AbstractWe consider the theory of operads and their algebras in enriched category theory. We introdu...
AbstractGiven any model category, or more generally any category with weak equivalences, its simplic...
AbstractGiven an algebraic theory T, a homotopy T-algebra is a simplicial set where all equations fr...
We construct cellular homotopy theories for categories of simplicial presheaves on small Grothendiec...
Let be a large category which is cocomplete. We construct a model structure (in the sense of Quille...
We describe a method for constructing simplicial model structures on ind- and pro-categories. Our me...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
We prove that a weak equivalence between two cofibrant (colored) props in chain complexes induces a ...
AbstractWe construct cellular homotopy theories for categories of simplicial presheaves on small Gro...
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...
Abstract. We construct models for the motivic homotopy category based on simplicial functors from sm...
In topology loop spaces can be understood combinatorially using algebraic theories. This approach ca...
AbstractWe construct cellular homotopy theories for categories of simplicial presheaves on small Gro...
AbstractLet D be a category and E a class of morphisms in D. In this paper we study the question of ...
AbstractThe homotopy theory of simplical groups is well known [2, Ch. VI] to be equivalent to the po...
AbstractWe consider the theory of operads and their algebras in enriched category theory. We introdu...
AbstractGiven any model category, or more generally any category with weak equivalences, its simplic...
AbstractGiven an algebraic theory T, a homotopy T-algebra is a simplicial set where all equations fr...
We construct cellular homotopy theories for categories of simplicial presheaves on small Grothendiec...
Let be a large category which is cocomplete. We construct a model structure (in the sense of Quille...
We describe a method for constructing simplicial model structures on ind- and pro-categories. Our me...
AbstractWe show that any closed model category of simplicial algebras over an algebraic theory is Qu...
We prove that a weak equivalence between two cofibrant (colored) props in chain complexes induces a ...
AbstractWe construct cellular homotopy theories for categories of simplicial presheaves on small Gro...
We establish a Quillen model structure on simplicial(symmetric) multicategories. It extends the mode...