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An Explicit Classification of (1,1) - Dimensional Lie Supergroup Structures | |
Fausto Ongay | |
Acceso Abierto | |
Atribución-NoComercial | |
Algebras de Lie | |
In recent works on the geometric theory of supermanifolds, the fundamental importance of the Lie supergroup structure of R111 and its actions has been stressed in connection with the problem of integration of supervector fields [4-5]. The most striking fact in this direction is the following:_ even though R111 plays in supermanifold theory the role that R does in the coo category, R111 does not possess an e~sentially unique Lie supergroup structure, but it has three, non-isomorphic, equally acceptable ones. This fact was pointed out in [4] as a consequence of a new theory of integration of supervector fields developed after the methods of [3] and [5]. | |
Centro de Investigación en Matemáticas | |
23-09-1992 | |
Reporte | |
Inglés | |
Investigadores | |
ÁLGEBRA DE LIE | |
Versión publicada | |
publishedVersion - Versión publicada | |
Aparece en las colecciones: | Reportes Técnicos - Matemáticas |
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