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Table of contents for this issue | Previous article Lusztig, George Cuspidal local systems and graded Hecke algebras, I. Publications Mathématiques de l'IHÉS, 67 (1988), p. 145-202 Full text djvu | pdf | Reviews MR 90e:22029 | Zbl 0699.22026 | 2 citations in Numdam stable URL: http://www.numdam.org/item?id=PMIHES_1988__67__145_0 Bibliography [2] A. BOREL et al., Seminar on transformation groups, Ann. of Math. Studies, 46 ( [3] V. GINZBURG, Lagrangian construction for representations of Hecke algebras, Adv. in Math., 63 ( [4] M. GORESKY, R. MACPHERSON, Intersection homology II, Invent. Math., 72 ( Article | MR 84i:57012 | Zbl 0529.55007 [5] D. KAZHDAN, G. LUSZTIG, Proof of the Deligne-Langlands conjecture for Hecke algebras, Invent. Math., 87 ( Article | MR 88d:11121 | Zbl 0613.22004 [6] G. LUSZTIG, Coxeter orbits and eigenspaces of Frobenius, Invent. Math., 28 ( Article | MR 56 #12138 | Zbl 0366.20031 [7] G. LUSZTIG, Representations of finite Chevalley groups, C.B.M.S. Regional Conference series in Math., 39, Amer. Math. Soc., [8] G. LUSZTIG, Green polynomials and singularities of unipotent classes, Adv. in Math., 42 ( [9] G. LUSZTIG, Intersection cohomology complexes on a reductive group, Invent. Math., 75 ( Article | MR 86d:20050 | Zbl 0547.20032 [10] G. LUSZTIG, Characters sheaves, I-V, Adv. in Math., 56 ( [11] G. LUSZTIG, Fourier transforms on a semisimple Lie algebra over Fq, in “Algebraic Groups-Utrecht 1986”, Lecture Notes in Mathematics, 1271, Springer, [12] G. LUSZTIG, N. SPALTENSTEIN, Induced unipotent classes, J. London Math. Soc., 19 ( |
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