Add to ORKGAbstract. We give two examples of application of the theory of simplicial sets in geometric combinatorics. The emphasis is on monoids and their classifying spaces. 1
Some remarkable connections between commutative algebra and combinatorics have been discovered in re...
We introduce a functorial construction which, from a monoid, produces a set-operad. We obtain new (s...
We survey results devoted to the lattice of varieties of monoids. Along with known results, some unp...
Abstract. We give two examples of application of the theory of simplicial sets in geometric combinat...
The reduced universal monoid on the action category associated to a pointed simplicial M-set has app...
Abstract. Much research has been done on structures equivalent to topolog-ical or simplicial groups....
This is a report on aspects of the theory and use of monoidal categories. The first section introduc...
AbstractThe combinatorial structure of simploidal sets generalizes both simplicial complexes and cub...
This thesis presents several complete and partial models for the homotopy theory of monoids and the ...
Abstract. We present a beautiful interplay between combinatorial topology and homological algebra fo...
International audienceThe combinatorial structure of simploidal sets generalizes both simplicial com...
AbstractThis work contributes to clarifying several relationships between certain higher categorical...
The Catalan simplicial set â is known to classify skew-monoidal categories in the sense that a map f...
A theorem proved by Dobrinskaya [9] shows that there is a strong connection between the K(\u3c0,1) c...
AbstractThe study of categories as generalized monoids is shown to be essential to the understanding...
Some remarkable connections between commutative algebra and combinatorics have been discovered in re...
We introduce a functorial construction which, from a monoid, produces a set-operad. We obtain new (s...
We survey results devoted to the lattice of varieties of monoids. Along with known results, some unp...
Abstract. We give two examples of application of the theory of simplicial sets in geometric combinat...
The reduced universal monoid on the action category associated to a pointed simplicial M-set has app...
Abstract. Much research has been done on structures equivalent to topolog-ical or simplicial groups....
This is a report on aspects of the theory and use of monoidal categories. The first section introduc...
AbstractThe combinatorial structure of simploidal sets generalizes both simplicial complexes and cub...
This thesis presents several complete and partial models for the homotopy theory of monoids and the ...
Abstract. We present a beautiful interplay between combinatorial topology and homological algebra fo...
International audienceThe combinatorial structure of simploidal sets generalizes both simplicial com...
AbstractThis work contributes to clarifying several relationships between certain higher categorical...
The Catalan simplicial set â is known to classify skew-monoidal categories in the sense that a map f...
A theorem proved by Dobrinskaya [9] shows that there is a strong connection between the K(\u3c0,1) c...
AbstractThe study of categories as generalized monoids is shown to be essential to the understanding...
Some remarkable connections between commutative algebra and combinatorics have been discovered in re...
We introduce a functorial construction which, from a monoid, produces a set-operad. We obtain new (s...
We survey results devoted to the lattice of varieties of monoids. Along with known results, some unp...