Add to ORKGAbstract. We construct frieze patterns of type DN with entries which are numbers of matchings between vertices and triangles of corresponding trian-gulations of a punctured disc. For triangulations corresponding to orientations of the Dynkin diagram of type DN, we show that the numbers in the pattern can be interpreted as specialisations of cluster variables in the corresponding Fomin-Zelevinsky cluster algebra. This is generalised to arbitrary triangula-tions in an appendix by Hugh Thomas. 1
AbstractBroline, Crowe and Isaacs have computed the determinant of a matrix associated to a Conway–C...
Frieze patterns, as introduced by Coxeter in the 1970s, are closely related to cluster algebras with...
Abstract. We study the space of 2-frieze patterns generalizing that of the classical Coxeter-Conway ...
We construct frieze patterns of type D N with entries which are numbers of matchings between vertic...
Frieze patterns were studied by Conway and Coxeter in the 1970s. More recently, in 2015, Baur, Parso...
AbstractThe construction of friezes is motivated by the theory of cluster algebras. It gives, for ea...
Frieze patterns are two dimensional patterns that respect certain groups of symmetries and are repet...
© 2021 The AuthorsFrieze patterns form a nexus between algebra, combinatorics, and geometry. T-paths...
We study mutations of Conway-Coxeter friezes which are compatible with mutations of cluster-tilting ...
We present a combinatorial model for cluster algebras of type Dn in terms of cen-trally symmetric ps...
In this survey chapter, we explain the intricate links between Conway–Coxeter friezes and cluster co...
University of Minnesota Ph.D. dissertation. August 2016. Major: Mathematics. Advisor: Gregg Musiker....
Broline, Crowe and Isaacs have computed the determinant of a matrix associated to a Conway–Coxeter f...
Tropical friezes are the tropical analogs of Coxeter–Conway frieze patterns. In this note, we study ...
Frieze patterns are numerical arrangements that satisfy a local arithmetic rule. These arrangements...
AbstractBroline, Crowe and Isaacs have computed the determinant of a matrix associated to a Conway–C...
Frieze patterns, as introduced by Coxeter in the 1970s, are closely related to cluster algebras with...
Abstract. We study the space of 2-frieze patterns generalizing that of the classical Coxeter-Conway ...
We construct frieze patterns of type D N with entries which are numbers of matchings between vertic...
Frieze patterns were studied by Conway and Coxeter in the 1970s. More recently, in 2015, Baur, Parso...
AbstractThe construction of friezes is motivated by the theory of cluster algebras. It gives, for ea...
Frieze patterns are two dimensional patterns that respect certain groups of symmetries and are repet...
© 2021 The AuthorsFrieze patterns form a nexus between algebra, combinatorics, and geometry. T-paths...
We study mutations of Conway-Coxeter friezes which are compatible with mutations of cluster-tilting ...
We present a combinatorial model for cluster algebras of type Dn in terms of cen-trally symmetric ps...
In this survey chapter, we explain the intricate links between Conway–Coxeter friezes and cluster co...
University of Minnesota Ph.D. dissertation. August 2016. Major: Mathematics. Advisor: Gregg Musiker....
Broline, Crowe and Isaacs have computed the determinant of a matrix associated to a Conway–Coxeter f...
Tropical friezes are the tropical analogs of Coxeter–Conway frieze patterns. In this note, we study ...
Frieze patterns are numerical arrangements that satisfy a local arithmetic rule. These arrangements...
AbstractBroline, Crowe and Isaacs have computed the determinant of a matrix associated to a Conway–C...
Frieze patterns, as introduced by Coxeter in the 1970s, are closely related to cluster algebras with...
Abstract. We study the space of 2-frieze patterns generalizing that of the classical Coxeter-Conway ...