Identificador persistente para citar o vincular este elemento:
http://hdl.handle.net/10662/8979
Títulos: | On generalized Lie bialgebroids and Jacobi groupoids |
Autores/as: | Das, Apurba |
Palabras clave: | Jacobi manifolds;Coisotropic submanifolds;Lie bialgebroids;Jacobi groupoids |
Fecha de publicación: | 2016 |
Editor/a: | Universidad de Extremadura |
Resumen: | Generalized Lie bialgebroids are generalization of Lie bialgebroids and arises naturally from Jacobi manifolds. It is known that the base of a generalized Lie bialgebroid carries a Jacobi structure. In this paper, we introduce a notion of morphism between generalized Lie bialgebroids over a same base and prove that the induce Jacobi structure on the base is unique up to a morphism. Next we give a characterization of generalized Lie bialgebroids and use it to show that generalized Lie bialgebroids are infinitesimal form of Jacobi groupoids. We also introduce coisotropic subgroupoids of a Jacobi groupoid and these subgroupoids corresponds to, so called coisotropic subalgebroids of the corresponding generalized Lie bialgebroid. |
URI: | http://hdl.handle.net/10662/8979 |
Colección: | Extracta Mathematicae Vol. 31, nº 2 (2016) |
Archivos
Archivo | Descripción | Tamaño | Formato | |
---|---|---|---|---|
2605-5686_31_2_199.pdf | 196,61 kB | Adobe PDF | Descargar |
Este elemento está sujeto a una licencia Licencia Creative Commons