quivermutation
Quiver mutation in Java: These java applets implement quiver mutation (and cluster mutation) as invented in joint work by S. Fomin and A. Zelevinsky in 2000. Quiver mutation is related to a large number of subjects in mathematics and to Seiberg duality in physics, cf. for example section 6, page 21 of this article. A quiver is an oriented graph: it has vertices (nodes) and arrows between the vertices. To mutate with respect to a vertex, click the vertex. To adjust the picture after mutation, drag the vertices. Note that edges may lie one over the other.
Keywords for this software
References in zbMATH (referenced in 38 articles )
Showing results 1 to 20 of 38.
Sorted by year (- Bazier-Matte, Véronique; Plamondon, Pierre-Guy: Unistructurality of cluster algebras from unpunctured surfaces (2020)
- Keller, Bernhard; Demonet, Laurent: A survey on maximal green sequences (2020)
- Morier-Genoud, Sophie; Ovsienko, Valentin: (q)-deformed rationals and (q)-continued fractions (2020)
- Yang, Dong: Some examples of (t)-structures for finite-dimensional algebras (2020)
- Zickert, Christian K.: Fock-Goncharov coordinates for rank two Lie groups (2020)
- Bossinger, L.; Fourier, G.: String cone and superpotential combinatorics for flag and Schubert varieties in type A (2019)
- Caorsi, Matteo; Cecotti, Sergio: Homological classification of 4d (\mathcalN= 2) QFT. Rank-1 revisited (2019)
- Duan, Bing; Li, Jian-Rong; Luo, Yan-Feng: Cluster algebras and snake modules (2019)
- Fei, Jiarui: Cluster algebras, invariant theory, and Kronecker coefficients. II. (2019)
- Morier-Genoud, Sophie: Symplectic frieze patterns (2019)
- Fei, Jiarui: Cluster algebras and semi-invariant rings. II: Projections (2017)
- King, Alastair; Pressland, Matthew: Labelled seeds and the mutation group (2017)
- Lu, Ming: Singularity categories of some 2-CY-tilted algebras (2016)
- Mizuno, Yuya: On mutations of selfinjective quivers with potential. (2015)
- Qiu, Yu: Stability conditions and quantum dilogarithm identities for Dynkin quivers (2015)
- Bastian, Janine; Holm, Thorsten; Ladkani, Sefi: Towards derived equivalence classification of the cluster-tilted algebras of Dynkin type (D). (2014)
- Fordy, Allan P.: Periodic cluster mutations and related integrable maps (2014)
- Lampe, P.: Quantum cluster algebras of type (A) and the dual canonical basis (2014)
- Li, Fang; Liu, Jichun; Yang, Yichao: Genuses of cluster quivers of finite mutation type (2014)
- Li, Fang; Liu, Jichun; Yang, Yichao: Non-planar cluster quivers from surface (2014)