AbstractQuasicategories are simplicial sets with properties generalising those of the nerve of a category. They model weak (ω,1)-categories. Using a combinatorially defined ordinal subdivision, we examine composition rules for certain special pasting diagrams in quasicategories. The subdivision is of combinatorial interest in its own right and is linked with various combinatorial constructions
We present new data structures for quasistrict higher categories, in which associativity and unit la...
2. The model structure for quategories 12 3. Equivalence with simplicial categories 1
AbstractWe introduce the concept of separated limit sketch and prove that quasivarieties of algebras...
Quasicategories are simplicial sets with properties generalising those of the nerve of a category. T...
AbstractQuasicategories are simplicial sets with properties generalising those of the nerve of a cat...
In the literature there are several kinds of concrete and abstract cell complexes representing compo...
AbstractThe purpose of this paper is to prove the n-category pasting theorem. The theorem, which ass...
AbstractIn this paper, we aim to move towards a definition of weak n-category akin to Street’s defin...
AbstractIn data analysis dependencies between attributes are of central interest. An important quest...
Abstract: Problem statement: For square contingency tables with ordered categories, this study consi...
AbstractThis paper develops the foundations of a simplicial theory of weak ω-categories, which build...
International audienceThe notion of pasting diagram is central in the study of strict ω-categories: ...
In this work, we relate the three main formalisms for the notion of pasting diagram in strict ω-cate...
AbstractA quasi-category X is a simplicial set satisfying the restricted Kan conditions of Boardman ...
This paper develops the foundations of a simplicial theory of weak ω-categories, which builds upon t...
We present new data structures for quasistrict higher categories, in which associativity and unit la...
2. The model structure for quategories 12 3. Equivalence with simplicial categories 1
AbstractWe introduce the concept of separated limit sketch and prove that quasivarieties of algebras...
Quasicategories are simplicial sets with properties generalising those of the nerve of a category. T...
AbstractQuasicategories are simplicial sets with properties generalising those of the nerve of a cat...
In the literature there are several kinds of concrete and abstract cell complexes representing compo...
AbstractThe purpose of this paper is to prove the n-category pasting theorem. The theorem, which ass...
AbstractIn this paper, we aim to move towards a definition of weak n-category akin to Street’s defin...
AbstractIn data analysis dependencies between attributes are of central interest. An important quest...
Abstract: Problem statement: For square contingency tables with ordered categories, this study consi...
AbstractThis paper develops the foundations of a simplicial theory of weak ω-categories, which build...
International audienceThe notion of pasting diagram is central in the study of strict ω-categories: ...
In this work, we relate the three main formalisms for the notion of pasting diagram in strict ω-cate...
AbstractA quasi-category X is a simplicial set satisfying the restricted Kan conditions of Boardman ...
This paper develops the foundations of a simplicial theory of weak ω-categories, which builds upon t...
We present new data structures for quasistrict higher categories, in which associativity and unit la...
2. The model structure for quategories 12 3. Equivalence with simplicial categories 1
AbstractWe introduce the concept of separated limit sketch and prove that quasivarieties of algebras...