Higher Specht polynomials for the complex reflection group \(G(r,p,n)\)

DOI10.14492/hokmj/1351001459zbMath0919.20027OpenAlexW2086585685MaRDI QIDQ1277022

K. Appert

Publication date: 6 July 1999

Published in: Hokkaido Mathematical Journal (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.14492/hokmj/1351001459

zbMATH Keywords

Weyl groupsClifford theorytableauxsymmetric functionsirreducible representationsYoung diagramscomplex reflection groupscoinvariant rings

Mathematics Subject Classification ID

Symmetric functions and generalizations (05E05) Combinatorial aspects of representation theory (05E10) Representation theory for linear algebraic groups (20G05) Reflection and Coxeter groups (group-theoretic aspects) (20F55) Group rings of finite groups and their modules (group-theoretic aspects) (20C05) Linear algebraic groups over the reals, the complexes, the quaternions (20G20) Other geometric groups, including crystallographic groups (20H15) Reflection groups, reflection geometries (51F15)

Related Items (12)

Generalized exponents and forms ⋮ Reflection groups and cones of sums of squares ⋮ The poset of Specht ideals for hyperoctahedral groups ⋮ Non-commutative resolutions for the discriminant of the complex reflection group \(G(m, p,2)\) ⋮ On quasi Steinberg characters of complex reflection groups ⋮ McKay quivers and Lusztig algebras of some finite groups ⋮ On representation theory of partition algebras for complex reflection groups ⋮ Bitableau bases for Garsia-Haiman modules of hollow type ⋮ Colored-descent representations of complex reflection groups \(G(r,p,n)\). ⋮ Descent monomials, \(P\)-partitions and dense Garsia-Haiman modules ⋮ Descent representations and multivariate statistics ⋮ Generalized exponents and forms.

This page was built for publication: Higher Specht polynomials for the complex reflection group \(G(r,p,n)\)