Abstract
For a given quasi-triangular Hopf algebra H, we study relations between the braided group H̃* and Drinfeld's twist. We show that the braided bialgebra structure of H̃* is naturally described by means of twisted tensor powers of H and their module algebras. We introduce a universal solution to the reflection equation (RE) and deduce a fusion prescription for RE-matrices.
| Original language | English |
|---|---|
| Pages (from-to) | 179-194 |
| Number of pages | 16 |
| Journal | Letters in Mathematical Physics |
| Volume | 63 |
| Issue number | 3 |
| DOIs | |
| State | Published - Mar 2003 |
Bibliographical note
Funding Information:?This research is partially supported by the Israel Academy of Sciences grant No. 8007/99-01 and by
Funding Information:
the RFBR grant No. 02-01-00085.
Funding
?This research is partially supported by the Israel Academy of Sciences grant No. 8007/99-01 and by the RFBR grant No. 02-01-00085.
| Funders | Funder number |
|---|---|
| Academy of Leisure Sciences | 8007/99-01 |
| Russian Foundation for Basic Research | 02-01-00085 |
Keywords
- fusion procedure
- reflection equation
- twist
Fingerprint
Dive into the research topics of 'On a universal solution to the reflection equation'. Together they form a unique fingerprint.Cite this
- APA
- Author
- BIBTEX
- Harvard
- Standard
- RIS
- Vancouver