Abstract
We study some combinatorial and algebraic properties of certain quadratic algebras related with dynamical classical and classical Yang–Baxter equations.
Author supplied keywords
- Birman–Ko–Lee monoid
- Braid and Yang–Baxter groups
- Chan–robbins–yuen polytope
- Chromatic
- Classical and dynamical Yang–baxter relations
- Classical yang–baxter
- Dunkl
- Ehrhart
- Euler numbers and brauer algebras
- Fine
- Gaudin and jucys–murphy elements
- Grothendieck
- K-dissections of a convex (n + k + 1)-gon
- Kohno–Drinfeld and 3-term relations algebras
- Kronecker elliptic sigma functions
- Lagrange inversion formula and Richardson permutations
- Motzkin
- Multiparameter deformations of Fuss–catalan and schröder polynomials
- Pieri rules
- Poly-bernoulli and stirling numbers
- Reduced polynomials
- Riordan
- Schröder
- Schubert
- Small quantum cohomology and K-theory of flag varieties
- Tutte and betti polynomials
- VSASM and CSTCPP
Cite
CITATION STYLE
APA
Kirillov, A. N. (2016). On some quadratic algebras I1/2: Combinatorics of dunkl and gaudin elements, schubert, grothendieck, fuss–catalan, universal tutte and reduced polynomials. Symmetry, Integrability and Geometry: Methods and Applications (SIGMA), 12. https://doi.org/10.3842/SIGMA.2016.002
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