Deformations of cluster maps of type A_{2N} are built via local quiver expansion, lifting prior A_2 and A_4 cases to an infinite sequence with Laurent property and checked integrality for small N.
Cluster algebras
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
verdicts
UNVERDICTED 2representative citing papers
A survey of results linking frieze patterns to polygon triangulations, Grassmannian cluster algebras, and Grassmannian cluster categories, with focus on recent links to cluster categories.
citing papers explorer
-
Deformed cluster maps of type $A_{2N}$
Deformations of cluster maps of type A_{2N} are built via local quiver expansion, lifting prior A_2 and A_4 cases to an infinite sequence with Laurent property and checked integrality for small N.
-
Frieze patterns in representation theory
A survey of results linking frieze patterns to polygon triangulations, Grassmannian cluster algebras, and Grassmannian cluster categories, with focus on recent links to cluster categories.