𝐙/𝐦-graded Lie algebras and perverse sheaves, I

DOI10.1090/ert/500zbMath1419.17035arXiv1602.05244OpenAlexW2952973549MaRDI QIDQ4588791

Zhiwei Yun, George Lusztig

Publication date: 2 November 2017

Published in: Representation Theory of the American Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1602.05244

Mathematics Subject Classification ID

Related Items (12)

Character sheaves for classical symmetric pairs ⋮ ℤ/𝕞ℤ-graded Lie algebras and perverse sheaves, III: Graded double affine Hecke algebra ⋮ 𝐙/𝐦-graded Lie algebras and perverse sheaves, II ⋮ Geometric wave-front set may not be a singleton ⋮ Knizhnik–Zamolodchikov functor for degenerate double affine Hecke algebras: algebraic theory ⋮ Real and symmetric matrices ⋮ Generalized Springer correspondence for $\mathbf{Z}/m$-graded Lie algebras ⋮ Character sheaves for graded Lie algebras: stable gradings ⋮ On Jordan classes for Vinberg's \(\theta\)-group ⋮ 𝐙/𝐦-graded Lie algebras and perverse sheaves, IV ⋮ Formality and Lusztig's generalized Springer correspondence ⋮ Springer correspondence for the split symmetric pair in type

Cites Work

• Intersection cohomology complexes on a reductive group
• Character sheaves. I
• Character sheaves. II
• Proof of the Deligne-Langlands conjecture for Hecke algebras
• Study of perverse sheaves arising from graded Lie algebras
• Study of antiorbital complexes
• Perverse Sheaves on the Nilpotent Cone and Lusztig's Generalized Springer Correspondence
• The Principal Three-Dimensional Subgroup and the Betti Numbers of a Complex Simple Lie Group
• Endomorphisms of linear algebraic groups
• Unnamed Item

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