Pages that link to "Item:Q1883681"

The following pages link to A positive proof of the Littlewood-Richardson rule using the octahedron recurrence (Q1883681):

Displaying 18 items.

• \(T\)-systems, networks and dimers (Q406661) (← links)
• The solution of the quantum \(A_1\) \(T\)-system for arbitrary boundary (Q443954) (← links)
• Discrete integrable systems, positivity, and continued fraction rearrangements (Q539055) (← links)
• The octahedron recurrence and \(\mathfrak{gl}_n\) crystals (Q850069) (← links)
• Perfect matchings and the octahedron recurrence (Q883148) (← links)
• Bessenrodt-Stanley polynomials and the octahedron recurrence (Q888593) (← links)
• Geometry of canonical bases and mirror symmetry (Q894229) (← links)
• Root-theoretic Young diagrams and Schubert calculus: planarity and the adjoint varieties (Q903939) (← links)
• \(Q\)-systems, heaps, paths and cluster positivity (Q982425) (← links)
• Puzzles, tableaux, and mosaics (Q1016024) (← links)
• The co-Pieri rule for stable Kronecker coefficients (Q2005177) (← links)
• Honeycombs for Hall polynomials (Q2185213) (← links)
• The lattice permutation condition for Kronecker tableaux (Q2306516) (← links)
• Crystals and coboundary categories (Q2495303) (← links)
• The multidimensional cube recurrence (Q2655798) (← links)
• On the structures of hive algebras and tensor product algebras for general linear groups of low rank (Q5242788) (← links)
• Cactus groups, twin groups, and right-angled Artin groups (Q6154427) (← links)
• Sums of GUE matrices and concentration of hives from correlation decay of eigengaps (Q6632866) (← links)