Pages that link to "Item:Q1926571"
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The following pages link to Cluster algebras of type \(A\) \(_{{2}}^{{(1)}}\) (Q1926571):
Displaying 20 items.
- The existence of greedy bases in rank 2 quantum cluster algebras (Q304095) (← links)
- Diagrammatic description of \(c\)-vectors and \(d\)-vectors of cluster algebras of finite type (Q405060) (← links)
- Positivity for generalized cluster variables of affine quivers (Q513740) (← links)
- Bases of the quantum cluster algebra of the Kronecker quiver. (Q1757982) (← links)
- A homological interpretation of the transverse quiver Grassmannians (Q1950428) (← links)
- Cluster multiplication theorem in the quantum cluster algebra of type \(A_2^{(2)}\) and the triangular basis (Q1999784) (← links)
- Atomic bases of quantum cluster algebras of type \(\widetilde{A}_{2 n - 1 , 1} \) (Q2240445) (← links)
- Bases for cluster algebras from orbifolds (Q2401689) (← links)
- Atomic bases and \(T\)-path formula for cluster algebras of type \(D\) (Q2803340) (← links)
- Algebras of acyclic cluster type: tree type and type \(\widetilde A\). (Q2843351) (← links)
- Atomic bases of cluster algebras of types \(A\) and \(\tilde A\) (Q2856117) (← links)
- Bar-invariant bases of the quantum cluster algebra of type A 2 (2) (Q2881233) (← links)
- Quivers with potentials associated to triangulated surfaces, Part III: tagged triangulations and cluster monomials (Q4911989) (← links)
- On cluster algebras with coefficients and 2-Calabi-Yau categories (Q5189154) (← links)
- Affine cluster monomials are generalized minors (Q5227665) (← links)
- Generators of rank 2 cluster algebras of affine types via linearization of seed mutations (Q5228069) (← links)
- Caldero-Chapoton algebras (Q5496679) (← links)
- Dominance regions for rank two cluster algebras (Q6062823) (← links)
- Recursive formulas for the Kronecker quantum cluster algebra with principal coefficients (Q6136725) (← links)
- ABHY Associahedra and Newton polytopes of F$F$‐polynomials for cluster algebras of simply laced finite type (Q6199295) (← links)
