In our previous work (math/0008128), we studied the set Quant(K) of all universal quantization functors of Lie bialgebras over a field K of characteristic zero, compatible with the operations of taking duals and doubles. We showed that Quant ), where G 0 (K) is a universal group and Q Q(K) is a quot
Some modular functions associated to the Lie algebraE8
β Scribed by Shih-Ping Chan; Mong-Lung Lang; Chong-Hai Lim
- Book ID
- 110559458
- Publisher
- Springer-Verlag
- Year
- 1992
- Tongue
- French
- Weight
- 824 KB
- Volume
- 211
- Category
- Article
- ISSN
- 0025-5874
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π SIMILAR VOLUMES
The graded Lie algebra L associated to the Nottingham group is a loop algebra Γ΄f the Witt algebra W . The universal covering W of W has one-dimensional 1 1 1 Δentre, so that the corresponding loop algebra M of W has an infinite-dimen-1 Ε½ . Ε½ . sional centre Z M . As MrZ M is isomorphic to L, it foll
According to Ado and Cm'tan Theorems, every Lie algebra of finite dimension can be represented as a Lie subalgebra of the Lie algebra associated with the general linear group of matrices. We show in this paper a method to obtain the simply connected Lie group associated with a nilpotent Lie algebra,