Conformal Yang-Baxter equation on Cur(sl2(C)) Full article
| Journal |
Journal of Mathematical Physics
ISSN: 0022-2488 , E-ISSN: 1089-7658 |
||||
|---|---|---|---|---|---|
| Output data | Year: 2023, Volume: 64, Number: 1, Article number : 011704, Pages count : 20 DOI: 10.1063/5.0127927 | ||||
| Tags | conformal Lie algebra, conformal classical Yang—Baxter equation | ||||
| Authors |
|
||||
| Affiliations |
|
Funding (1)
| 1 | Президент РФ | 075-15-2021-129, MK-1241.2021.1.1 |
Abstract:
In 2008, Liberati [J. Algebra 319, 2295-2318 (2008)] defined what a conformal Lie bialgebra is and introduced the conformal classical Yang-Baxter equation (CCYBE). An L-invariant solution to the weak version of CCYBE provides a conformal Lie bialgebra structure. We describe all solutions to the CCYBE on the current Lie conformal algebra Cur(sl2(C)) and to the weak version of it.
Cite:
Gubarev V.
, Kozlov R.
Conformal Yang-Baxter equation on Cur(sl2(C))
Journal of Mathematical Physics. 2023. V.64. N1. 011704 :1-20. DOI: 10.1063/5.0127927 WOS Scopus РИНЦ OpenAlex
Conformal Yang-Baxter equation on Cur(sl2(C))
Journal of Mathematical Physics. 2023. V.64. N1. 011704 :1-20. DOI: 10.1063/5.0127927 WOS Scopus РИНЦ OpenAlex
Dates:
| Submitted: | Sep 25, 2022 |
| Accepted: | Jan 5, 2023 |
| Published print: | Jan 27, 2023 |
| Published online: | Jan 27, 2023 |
Identifiers:
| Web of science: | WOS:000923091400001 |
| Scopus: | 2-s2.0-85147179734 |
| Elibrary: | 60605096 |
| OpenAlex: | W4319999610 |
Citing:
Пока нет цитирований