Abstract. We study the space of 2-frieze patterns generalizing that of the classical Coxeter-Conway frieze patterns. The geometric realization of this space is the space of n-gons (in the projective plane and in 3-dimensional vector space) which is a close relative of the moduli space of genus 0 curves with n marked points. We show that the space of 2-frieze patterns is a cluster manifold and study its algebraic and arithmetic properties
Abstract. The entries of frieze patterns may be interpreted as coordinates of roots of a finite Weyl...
Frieze patterns are numerical arrangements that satisfy a local arithmetic rule. These arrangements ...
We study mutations of Conway-Coxeter friezes which are compatible with mutations of cluster-tilting ...
Abstract. We study the space of 2-frieze patterns generalizing that of the classical Coxeter-Conway ...
International audienceWe study 2-frieze patterns generalizing that of the classical Coxeter-Conway f...
Frieze patterns are two dimensional patterns that respect certain groups of symmetries and are repet...
In this survey chapter, we explain the intricate links between Conway–Coxeter friezes and cluster co...
Abstract. We construct frieze patterns of type DN with entries which are numbers of matchings betwee...
AbstractThe construction of friezes is motivated by the theory of cluster algebras. It gives, for ea...
Broline, Crowe and Isaacs have computed the determinant of a matrix associated to a Conway–Coxeter f...
The generalized cluster complex was introduced by Fomin and Reading, as a natural extension of the F...
AbstractBroline, Crowe and Isaacs have computed the determinant of a matrix associated to a Conway–C...
International audienceIn this article, we construct SLk-friezes using Plücker coordinates, making us...
Frieze patterns were studied by Conway and Coxeter in the 1970s. More recently, in 2015, Baur, Parso...
Dedicated to Professor Idun Reiten on the occasion of her seventieth birthday. We study extension sp...
Abstract. The entries of frieze patterns may be interpreted as coordinates of roots of a finite Weyl...
Frieze patterns are numerical arrangements that satisfy a local arithmetic rule. These arrangements ...
We study mutations of Conway-Coxeter friezes which are compatible with mutations of cluster-tilting ...
Abstract. We study the space of 2-frieze patterns generalizing that of the classical Coxeter-Conway ...
International audienceWe study 2-frieze patterns generalizing that of the classical Coxeter-Conway f...
Frieze patterns are two dimensional patterns that respect certain groups of symmetries and are repet...
In this survey chapter, we explain the intricate links between Conway–Coxeter friezes and cluster co...
Abstract. We construct frieze patterns of type DN with entries which are numbers of matchings betwee...
AbstractThe construction of friezes is motivated by the theory of cluster algebras. It gives, for ea...
Broline, Crowe and Isaacs have computed the determinant of a matrix associated to a Conway–Coxeter f...
The generalized cluster complex was introduced by Fomin and Reading, as a natural extension of the F...
AbstractBroline, Crowe and Isaacs have computed the determinant of a matrix associated to a Conway–C...
International audienceIn this article, we construct SLk-friezes using Plücker coordinates, making us...
Frieze patterns were studied by Conway and Coxeter in the 1970s. More recently, in 2015, Baur, Parso...
Dedicated to Professor Idun Reiten on the occasion of her seventieth birthday. We study extension sp...
Abstract. The entries of frieze patterns may be interpreted as coordinates of roots of a finite Weyl...
Frieze patterns are numerical arrangements that satisfy a local arithmetic rule. These arrangements ...
We study mutations of Conway-Coxeter friezes which are compatible with mutations of cluster-tilting ...