Geometric Flows of Curves, Two-Component Camassa-Holm Equation and Generalized Heisenberg Ferromagnet Equation

dc.contributor.author	Nugmanova, Gulgassyl
dc.contributor.author	Taishiyeva, Aigul
dc.contributor.author	Myrzakulov, Ratbay
dc.contributor.author	Myrzakul, Tolkynai
dc.date.accessioned	2025-01-21T04:33:01Z
dc.date.available	2025-01-21T04:33:01Z
dc.date.issued	2021
dc.identifier.issn	1742-6596
dc.identifier.other	doi:10.1088/1742-6596/2090/1/012068
dc.identifier.uri	http://rep.enu.kz/handle/enu/20928
dc.description.abstract	In this paper, we study the generalized Heisenberg ferromagnet equation, namely, the M-CVI equation. This equation is integrable. The integrable motion of the space curves induced by the M-CVI equation is presented. Using this result, the Lakshmanan (geometrical) equivalence between the M-CVI equation and the two-component CamassaHolm equation is established.	ru
dc.language.iso	en	ru
dc.publisher	Journal of Physics: Conference Series	ru
dc.relation.ispartofseries	2090 (2021) 012068;
dc.title	Geometric Flows of Curves, Two-Component Camassa-Holm Equation and Generalized Heisenberg Ferromagnet Equation	ru
dc.type	Article	ru