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q-Witt Algebras, q-Virasoro algebra, q-Lie Algebras, q-Holomorph Structure and Representations | | Naihong Hu
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22 Dec 2005 | | Journal: | Algebra Colloquium 6 (1) (1999), 51--70 | | Subject: | Quantum Algebra; Representation Theory | | Abstract: | For q generic or a primitive l-th root of unity, q-Witt algebras are described by means of q-divided power algebras. The structure of the universal q-central extension of the q-Witt algebra, the q-Virasoro algebra, is also determined. q-Lie algebras are investigated and the q-PBW theorem for the universal enveloping algebras of q-Lie algebras is proved. A realization of a class of representations of the q-Witt algebras is given. Based on it, the q-holomorph structure for the q-Witt algebras is constructed, which interprets the realization in the context of representation theory. | | Source: | arXiv, math/0512526 | | Services: | Forum | Review | PDF | Favorites | |
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