The action of a Coxeter element on an affine root system
From MaRDI portal
Publication:5111492
DOI10.1090/proc/14769zbMath1481.20142arXiv1808.05090OpenAlexW3011235492MaRDI QIDQ5111492
Salvatore Stella, Nathan Reading
Publication date: 27 May 2020
Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1808.05090
Related Items
An affine almost positive roots model, A proof of Lee-Lee's conjecture about geometry of rigid modules
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Polyhedral models for generalized associahedra via Coxeter elements
- Noncrossing partitions, clusters and the Coxeter plane.
- Finite subgroups of \(SU_ 2\), Dynkin diagrams and affine Coxeter elements
- Sur les valeurs propres de la transformation de Coxeter
- Crystals for Demazure modules of classical affine Lie algebras
- Cluster algebras. II: Finite type classification
- \(Y\)-systems and generalized associahedra
- Artin groups of Euclidean type
- The spectrum of a Coxeter transformation, affine Coxeter transformations, and the defect map
- Killing and the Coxeter transformation of Kac-Moody algebras
- \(K(\pi,1)\)'s for Artin groups of finite type.
- An affine almost positive roots model
- Affine root systems and Dedekind's \(\eta\)-function
- Sortable elements in infinite Coxeter groups
- The dual braid monoid
- Finite Reflection Groups
- Chains in the Noncrossing Partition Lattice
- Cluster algebras IV: Coefficients
- Powers of Coxeter elements in infinite groups are reduced
- Generalized noncrossing partitions and combinatorics of Coxeter groups
- Coxeter Groups and M -Matrices
- Indecomposable representations of graphs and algebras
- Generalized associahedra via quiver representations
- Cambrian frameworks for cluster algebras of affine type
- A PARTIAL ORDER ON THE ORTHOGONAL GROUP
- Polytopal Realizations of Generalized Associahedra
- Admissible Sequences, Preprojective Representations of Quivers, and Reduced Words in the Weyl Group of a Kac-Moody Algebra
