Category:Algebraic combinatorics

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Here is a list of articles in the Algebraic combinatorics category of the Computing portal that unifies foundations of mathematics and computations using computers.

Wikimedia Commons has media related to Algebraic combinatorics.

Algebraic combinatorics is an area of Combinatorics. Parts of it are closely related to Representation theory and Commutative algebra.

Pages in category "Algebraic combinatorics"

The following 45 pages are in this category, out of 45 total.

A

Antimatroid (computing)
Association scheme (organization)

B

Bender–Knuth involution (computing)
Bose–Mesner algebra (computing)
Buekenhout geometry (computing)
Building (mathematics) (computing)

C

Coherent algebra (computing)
Combinatorial commutative algebra (computing)
Combinatorial species (computing)
Coxeter complex (computing)

D

Differential poset (computing)
Dominance order (computing)
Dyson conjecture (computing)

E

Eulerian poset (computing)

F

Finite ring (computing)

G

Garnir relations (computing)
Graded poset (computing)

H

H-vector (computing)
Hall–Littlewood polynomials (computing)
Hessenberg variety (computing)

I

Incidence algebra (computing)

J

Jeu de taquin (computing)

K

Kazhdan–Lusztig polynomial (computing)
Kronecker coefficient (computing)
Kruskal–Katona theorem (computing)

L

Lattice word (computing)
Littelmann path model (computing)
Littlewood–Richardson rule (computing)
LLT polynomial (computing)

M

Macdonald polynomials (computing)

N

N! conjecture (computing)
Newton's identities (computing)

P

Picture (mathematics) (computing)

Q

Quasi-polynomial (computing)
Quasisymmetric function (computing)

R

Restricted representation (computing)
Ring of symmetric functions (computing)
Robinson–Schensted correspondence (computing)
Robinson–Schensted–Knuth correspondence (computing)

S

Schubert polynomial (computing)
Schubert variety (computing)
Simplicial sphere (computing)
Stanley's reciprocity theorem (computing)
Stanley–Reisner ring (computing)

V

Viennot's geometric construction (computing)

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