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Título:
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Le rang du systeme linéaire des racines d'une algèbre de Lie rigide résoluble complexe
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Autores:
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Ancochea Bermúdez, José María ;
Goze, Michel
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Tipo de documento:
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texto impreso
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Editorial:
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Taylor & Francis, 1992
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Dimensiones:
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application/pdf
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Nota general:
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info:eu-repo/semantics/restrictedAccess
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Idiomas:
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Palabras clave:
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Estado = Publicado
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Materia = Ciencias: Matemáticas: Álgebra
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Tipo = Artículo
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Resumen:
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One knows that a solvable rigid Lie algebra is algebraic and can be written as a semidirect product of the form g=T?n if n is the maximal nilpotent ideal and T a torus on n . The main result of the paper is equivalent to the following: If g is rigid then T is a maximal torus on n . The authors then study algebras of this form where n is a filiform nilpotent algebra. A classification of this law is given in the case in which the weights of T are k? , with 1?k?n=dimn .
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En línea:
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https://eprints.ucm.es/id/eprint/21097/1/Ancochea27.pdf
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