AbstractBroline, Crowe and Isaacs have computed the determinant of a matrix associated to a Conway–Coxeter frieze pattern. We generalise their result to the corresponding frieze pattern of cluster variables arising from the Fomin–Zelevinsky cluster algebra of type A. We give a representation-theoretic interpretation of this result in terms of certain configurations of indecomposable objects in the root category of type A
In this article, we construct SLκ-friezes using Plücker coordinates, making use of the cluster stru...
AbstractLet Q be a Euclidean quiver. Using friezes in the sense of Assem–Reutenauer–Smith, we provid...
AbstractWe show in this paper that the principal component of the first-order jet scheme over the cl...
AbstractBroline, Crowe and Isaacs have computed the determinant of a matrix associated to a Conway–C...
Broline, Crowe and Isaacs have computed the determinant of a matrix associated to a Conway–Coxeter f...
Frieze patterns, as introduced by Coxeter in the 1970s, are closely related to cluster algebras with...
We provide combinatorial interpretations for determinants which are Fibonacci numbers of several rec...
In this article, we construct SL k -friezes using Plücker coordinates, making use of the cluster...
Frieze patterns are numerical arrangements that satisfy a local arithmetic rule. These arrangements...
Fibonacci numbers don\u27t occur everywhere but they can arise in unexpected places, such as Hessenb...
We construct frieze patterns of type D N with entries which are numbers of matchings between vertic...
We study mutations of Conway-Coxeter friezes which are compatible with mutations of cluster-tilting ...
In this survey chapter, we explain the intricate links between Conway–Coxeter friezes and cluster co...
AbstractThe construction of friezes is motivated by the theory of cluster algebras. It gives, for ea...
We give a new combinatorial explanation for well-known relations between determinants and traces of ...
In this article, we construct SLκ-friezes using Plücker coordinates, making use of the cluster stru...
AbstractLet Q be a Euclidean quiver. Using friezes in the sense of Assem–Reutenauer–Smith, we provid...
AbstractWe show in this paper that the principal component of the first-order jet scheme over the cl...
AbstractBroline, Crowe and Isaacs have computed the determinant of a matrix associated to a Conway–C...
Broline, Crowe and Isaacs have computed the determinant of a matrix associated to a Conway–Coxeter f...
Frieze patterns, as introduced by Coxeter in the 1970s, are closely related to cluster algebras with...
We provide combinatorial interpretations for determinants which are Fibonacci numbers of several rec...
In this article, we construct SL k -friezes using Plücker coordinates, making use of the cluster...
Frieze patterns are numerical arrangements that satisfy a local arithmetic rule. These arrangements...
Fibonacci numbers don\u27t occur everywhere but they can arise in unexpected places, such as Hessenb...
We construct frieze patterns of type D N with entries which are numbers of matchings between vertic...
We study mutations of Conway-Coxeter friezes which are compatible with mutations of cluster-tilting ...
In this survey chapter, we explain the intricate links between Conway–Coxeter friezes and cluster co...
AbstractThe construction of friezes is motivated by the theory of cluster algebras. It gives, for ea...
We give a new combinatorial explanation for well-known relations between determinants and traces of ...
In this article, we construct SLκ-friezes using Plücker coordinates, making use of the cluster stru...
AbstractLet Q be a Euclidean quiver. Using friezes in the sense of Assem–Reutenauer–Smith, we provid...
AbstractWe show in this paper that the principal component of the first-order jet scheme over the cl...