Lecture Notes on Cluster Algebras
By Robert J. Marsh. 2014
65 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/491b3caab4d5d68c464e22f54b768fdfe2d09a80
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
- Dylan Thurston
- Sophie Morier-Genoud
- Sergey Fomin
- Ralf Schiffler
- Andrei Zelevinsky
- B. Keller
- I. Reiten
- Bernard Leclerc
In Geometry and Topology
- Dylan Thurston
- Sophie Morier-Genoud
- Sergey Fomin
- Ralf Schiffler
- Andrei Zelevinsky
- B. Keller
- I. Reiten
- Bernard Leclerc
In Mathematical Physics
- Dylan Thurston
- Sophie Morier-Genoud
- Sergey Fomin
- Ralf Schiffler
- B. Keller
- I. Reiten
- Daniel Labardini-Fragoso
- Julien Dubédat
Citations in the corpus
- Coxeter's frieze patterns at the crossroads of algebra, geometry and combinatorics (2015, background): “uster algebras. Cluster algebra is a recent theory developed by Fomin and Zelevinsky, [FZ02a]-[FZ03a]. Let us mention the following surveys, notes and books, on the subject [Kel10], [Rei10], [GSV10], [Mar13b], where one can find more details on what will be exposed below. Cluster algebras are commuta”
- Cluster Algebras and Triangulated Surfaces Part II: Lambda Lengths (2012, background): “mbda lengths was proposed in [49]. This required introducing a certain generalization of the concept of a cluster algebra. An interested reader may also wish to consult the surveys [18, 51], the book [42], and the Cluster Algebras Portal [39] for additional references and resources. ACKNOWLEDGMENTS ”