Abstract
We apply the Faddeev-Reshetikhin-Taktajan method for the construction of Quantum Groups to the Yang-Baxter matrices which are related to the invariants of oriented links in Σ×[0,1], where Σ is a non-trivial 2-dimensional surface. We obtain multi-parameter ribbon Hopf algebras that differ in many respects from their one-parameter counterparts. Among the main differences we mention the existence of a non-central quantum determinant and the fact that the number of independent generators is higher than in the one-parameter case.
Lingua originale | Inglese |
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pagine (da-a) | 589-604 |
Numero di pagine | 16 |
Rivista | Communications in Mathematical Physics |
Volume | 142 |
Numero di pubblicazione | 3 |
DOI | |
Stato di pubblicazione | Pubblicato - dic 1991 |
Pubblicato esternamente | Sì |