A generalization of Fulton's conjecture for arbitrary groups

DOI10.1007/s00208-011-0728-2zbMath1258.14008arXiv1004.4379OpenAlexW2139493149WikidataQ123022316 ScholiaQ123022316MaRDI QIDQ453414

Shrawan Kumar, Nicolas Ressayre, Prakash Belkale

Publication date: 27 September 2012

Published in: Mathematische Annalen (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1004.4379

zbMATH Keywords

intersection theoryrepresentation theory

Mathematics Subject Classification ID

Representation theory for linear algebraic groups (20G05) Group actions on varieties or schemes (quotients) (14L30) Intersection theory, characteristic classes, intersection multiplicities in algebraic geometry (14C17)

Related Items (6)

On the shifted Littlewood-Richardson coefficients and the Littlewood-Richardson coefficients ⋮ Extremal rays of the embedded subgroup saturation cone ⋮ Extremal rays in the Hermitian eigenvalue problem ⋮ Extremal rays in the Hermitian eigenvalue problem for arbitrary types ⋮ A survey of the additive eigenvalue problem (with Appendix by M. Kapovich) ⋮ Some unexpected properties of Littlewood-Richardson coefficients

Cites Work

• Geometric invariant theory and generalized eigenvalue problem. II
• A short geometric proof of a conjecture of Fulton
• The red book of varieties and schemes
• Generic singularities of certain Schubert varieties
• Schubert varieties and degeneracy loci
• Kac-Moody groups, their flag varieties and representation theory
• Geometric proof of a conjecture of Fulton
• Eigenvalue problem and a new product in cohomology of flag varieties
• The honeycomb model of 𝐺𝐿_{𝑛}(ℂ) tensor products II: Puzzles determine facets of the Littlewood-Richardson cone
• Higher-dimensional algebraic geometry
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