CIEM 05476
CENTRO DE INVESTIGACION Y ESTUDIOS DE MATEMATICA
Unidad Ejecutora - UE
artículos
Título:
Hopf braces and Yang-Baxter operators
Autor/es:
VENDRAMIN, LEANDRO; VENDRAMIN, LEANDRO; GALINDO, CÉSAR; GALINDO, CÉSAR; ANGIONO, IVÁN; ANGIONO, IVÁN
Revista:
PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
Editorial:
AMER MATHEMATICAL SOC
Referencias:
Año: 2017 vol. 145 p. 1981 - 1995
ISSN:
0002-9939
Resumen:
This paper introduces Hopf braces, a new algebraic structure related to the Yang?Baxter equation, which include Rump?s braces and their non-commutative generalizations as particular cases. Several results of classical braces are still valid in our context. Furthermore, Hopf braces provide the right setting for considering left symmetric algebras as Lie-theoretical analogs of braces.
