To every fimte-dlmensional irreducible representation V of the quantum group U,(g\_) where e is a primitive /th root of unity (1 odd) and g is a finite-dimensional complex simple Lie algebra, de Concini, Kac and Procesi have associated a conjugacy class C v in the adjoint group G ofg. We describe ex
Quasitriangularity of quantum groups at roots of 1
โ Scribed by N. Reshetikhin
- Publisher
- Springer
- Year
- 1995
- Tongue
- English
- Weight
- 836 KB
- Volume
- 170
- Category
- Article
- ISSN
- 0010-3616
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๐ SIMILAR VOLUMES
## Dedicated to R. Steinberg on the occasion of his 80th birthday Let G be a semisimple algebraic group over a field of characteristic p > 0 and let B โ G be a Borel subgroup. The strong linkage principle for G in [1] gives a condition on the highest weights of composition factors of the cohomolog
Let \(\mathrm{g}\) be a finite dimensional complex simple Lie algebra and \(U(g)\) its enveloping algebra. The quantum group of Drinfeld and Jimbo is a Hopf algebra denoted \(U_{q}(\mathbf{g})\) defined on Chevalley-like generators over \(\mathbb{C}\left[q, q^{-1}\right]\). Through "specialization"