Add to ORKGWe have fixed some errors pointed to us by E. Godelle and P. Dehornoy and added new results in section 8.We define and give axioms for Garside and locally Garside categories. We give an application to Coxeter and Artin groups and Deligne-Lusztig varieties
24 pagesThis is a description of the current state of the development version of the CHEVIE package,...
In this paper a relation between iterated cyclings and iterated powers of elements in a Garside grou...
We explain how to attach a coalgebra $\mathcal C$ over a field $k$ to a small $k$-linear category $\...
Abstract. In connection with the emerging theory of Garside categories, we develop the notions of a ...
Garside families have recently emerged as a relevant context for extending results involving Garside...
This text consists of the introduction, table of contents, and bibliography of a long manuscript (70...
Abstract. It is known that a number of algebraic properties of the braid groups extend to arbitrary ...
We initiate the study of C∗ -algebras and groupoids arising from left regular representations of Ga...
Garside calculus is the common mechanism that underlies a certain type of normal form for the elemen...
Divisibility monoids (resp. Garside monoids) are a natural algebraic generalization of Mazurkiewicz ...
Garside calculus is the common mechanism that underlies a certain type of normal form for the elemen...
Garside calculus is the common mechanism that underlies a certain type of normal form for the elemen...
Garside calculus is the common mechanism that underlies a certain type of normal form for the elemen...
Abstract. Garside families have recently emerged as a relevant context for extending results involvi...
AbstractGarside groups are a natural family generalizing Artin–Tits groups of spherical type. Most p...
24 pagesThis is a description of the current state of the development version of the CHEVIE package,...
In this paper a relation between iterated cyclings and iterated powers of elements in a Garside grou...
We explain how to attach a coalgebra $\mathcal C$ over a field $k$ to a small $k$-linear category $\...
Abstract. In connection with the emerging theory of Garside categories, we develop the notions of a ...
Garside families have recently emerged as a relevant context for extending results involving Garside...
This text consists of the introduction, table of contents, and bibliography of a long manuscript (70...
Abstract. It is known that a number of algebraic properties of the braid groups extend to arbitrary ...
We initiate the study of C∗ -algebras and groupoids arising from left regular representations of Ga...
Garside calculus is the common mechanism that underlies a certain type of normal form for the elemen...
Divisibility monoids (resp. Garside monoids) are a natural algebraic generalization of Mazurkiewicz ...
Garside calculus is the common mechanism that underlies a certain type of normal form for the elemen...
Garside calculus is the common mechanism that underlies a certain type of normal form for the elemen...
Garside calculus is the common mechanism that underlies a certain type of normal form for the elemen...
Abstract. Garside families have recently emerged as a relevant context for extending results involvi...
AbstractGarside groups are a natural family generalizing Artin–Tits groups of spherical type. Most p...
24 pagesThis is a description of the current state of the development version of the CHEVIE package,...
In this paper a relation between iterated cyclings and iterated powers of elements in a Garside grou...
We explain how to attach a coalgebra $\mathcal C$ over a field $k$ to a small $k$-linear category $\...