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Introduction | ||
Ch. 1 | Hecke algebras | 1 |
Ch. 2 | Affine Weyl groups and affine Hecke algebras | 18 |
Ch. 3 | A generalized two-sided cell of an affine Weyl group | 27 |
Ch. 4 | q[subscript s]-analogue of weight multiplicity | 44 |
Ch. 5 | Kazhdan-Lusztig classification on simple modules of affine Hecke algebras | 48 |
Ch. 6 | An equivalence relation in T x C* | 63 |
Ch. 7 | The lowest two-sided cell | 80 |
Ch. 8 | Principal series representations and induced modules | 85 |
Ch. 9 | Isogenous affine Hecke algebras | 93 |
Ch. 10 | Quotient algebras | 99 |
Ch. 11 | The based rings of cells in affine Weyl groups of type G[subscript 2], B[subscript 2], A[subscript 2] | 102 |
Ch. 12 | Simple modules attached to c[subscript 1] | 116 |
References | 129 | |
Notation | 135 | |
Index | 137 |
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Add Representations of Affine Hecke Algebras, Kazhdan and Lusztig classified the simple modules of an affine Hecke algebra Hq (q E C*) provided that q is not a root of 1 (Invent. Math. 1987). Ginzburg had some very interesting work on affine Hecke algebras. Combining these results simple Hq-modules c, Representations of Affine Hecke Algebras to the inventory that you are selling on WonderClubX
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Add Representations of Affine Hecke Algebras, Kazhdan and Lusztig classified the simple modules of an affine Hecke algebra Hq (q E C*) provided that q is not a root of 1 (Invent. Math. 1987). Ginzburg had some very interesting work on affine Hecke algebras. Combining these results simple Hq-modules c, Representations of Affine Hecke Algebras to your collection on WonderClub |