Add to ORKGWe study homotopy limits for 2-categories using the theory of Quillen model categories. In order to do so, we establish the existence of projective and injective model structures on diagram 2-categories. Using these results, we describe the homotopical behaviour not only of conical limits but also of weighted limits. Finally, pseudo-limits are related to homotopy limits
Abstract. Consider a diagram of quasi-categories that admit and functors that preserve limits or col...
In [1], Grothendieck develops the theory of pro-objects over a category C . The fundamental property...
Abstract. Consider a diagram of quasi-categories that admit and functors that preserve limits or col...
We study homotopy limits for 2-categories using the theory of Quillen model categories. In order to ...
Abstract. We study homotopy limits for 2-categories using the theory of Quillen model categories. In...
We study homotopy limits for 2-categories using the theory of Quillen model categories. In order to ...
We study homotopy limits for 2-categories using the theory of Quillen model categories. In order to ...
We study homotopy limits for 2-categories using the theory of Quillen model categories. In order to ...
We study homotopy limits for 2-categories using the theory of Quillen model categories. In order to ...
We study 2-monads and their algebras using a Cat-enriched version of Quillen model categories, empha...
This book develops abstract homotopy theory from the categorical perspective with a particular focus...
AbstractMany important 2-categories — such as Lex, Fib/B, elementary toposes and logical morphisms, ...
We extend the theory of Quillen adjunctions by combining ideas of homotopical algebra and of enriche...
We construct a model structure on the category $\mathrm{DblCat}$ of double categories and double fun...
In this thesis, we study the homotopical relations of 2-categories, double categories, and their inf...
Abstract. Consider a diagram of quasi-categories that admit and functors that preserve limits or col...
In [1], Grothendieck develops the theory of pro-objects over a category C . The fundamental property...
Abstract. Consider a diagram of quasi-categories that admit and functors that preserve limits or col...
We study homotopy limits for 2-categories using the theory of Quillen model categories. In order to ...
Abstract. We study homotopy limits for 2-categories using the theory of Quillen model categories. In...
We study homotopy limits for 2-categories using the theory of Quillen model categories. In order to ...
We study homotopy limits for 2-categories using the theory of Quillen model categories. In order to ...
We study homotopy limits for 2-categories using the theory of Quillen model categories. In order to ...
We study homotopy limits for 2-categories using the theory of Quillen model categories. In order to ...
We study 2-monads and their algebras using a Cat-enriched version of Quillen model categories, empha...
This book develops abstract homotopy theory from the categorical perspective with a particular focus...
AbstractMany important 2-categories — such as Lex, Fib/B, elementary toposes and logical morphisms, ...
We extend the theory of Quillen adjunctions by combining ideas of homotopical algebra and of enriche...
We construct a model structure on the category $\mathrm{DblCat}$ of double categories and double fun...
In this thesis, we study the homotopical relations of 2-categories, double categories, and their inf...
Abstract. Consider a diagram of quasi-categories that admit and functors that preserve limits or col...
In [1], Grothendieck develops the theory of pro-objects over a category C . The fundamental property...
Abstract. Consider a diagram of quasi-categories that admit and functors that preserve limits or col...