Stable graded multiplicities for harmonics on a cyclic quiver
type: Item
instance of: scholarly article
title: Stable graded multiplicities for harmonics on a cyclic quiver
author: Andrew Frohmader
author: Alexander Heaton
published in: Algebraic Combinatorics
publication date: 2025-01-14T00:00:00Z
Mathematics Subject Classification ID: 22E47
Mathematics Subject Classification ID: 20G05
Mathematics Subject Classification ID: 05E10
zbMATH DE Number: 7966772
zbMATH Keywords: Vinberg \(\theta\)-group
zbMATH Keywords: cyclic quiver
zbMATH Keywords: harmonic polynomials
zbMATH Keywords: graded multiplicity
zbMATH Keywords: crystal base
MaRDI profile type: Publication
cites work: Crystal Bases
cites work: Symmetry, Representations, and Invariants
cites work: Graded multiplicity in harmonic polynomials from the Vinberg setting
cites work: Characters of the nullcone
cites work: Q4537716
cites work: Stable branching rules for classical symmetric pairs
cites work: The stability of graded multiplicity in the setting of the Kostant-Rallis theorem
cites work: Flagged Littlewood-Richardson tableaux and branching rule for classical groups
cites work: Composition Series and Intertwining Operators for the Spherical Principal Series. I
cites work: Orbits and Representations Associated with Symmetric Spaces
cites work: Lie Group Representations on Polynomial Rings
cites work: Semisimple Representations of Quivers
cites work: Combinatorics of Generalized Exponents
cites work: On invariant theory under restricted groups
cites work: Q3377551
cites work: Q4432215
cites work: Rational tableaux and the tensor algebra of \(gl_ n\)
cites work: The Cubic, the Quartic, and the Exceptional Group G2
cites work: Q4137350
cites work: On Some q-Analogs of a Theorem of Kostant-Rallis
cites work: An analogue of the Kostant-Rallis multiplicity theorem for \(\theta\)-group harmonics
cites work: Geometric invariant theory. Over the real and complex numbers
cites work: An application of the Littlewood restriction formula to the Kostant-Rallis Theorem
DOI: 10.5802/ALCO.391
description: scientific article; zbMATH DE number 7966772