Algebres de Lie Rigides

M. Goze and J. M. Ancochea Bermudez
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M. Goze: Université de Haute Alsace, Faculté des Sciences et Techniques
J. M. Ancochea Bermudez: Universidad Complutense, Departamento de Topologia y Geometria

A chapter in Algebra and Operator Theory, 1998, pp 65-91 from Springer

Abstract: Résumé Soit $$ {{\mathcal{L}}^{n}} $$ la variété des lois d’algèbres de Lie de dimension n sur un corps K algébriquement clos et de caractéristique nulle. La structure de variété algébrique de $$ {{\mathcal{L}}^{n}} $$ est définie comme suit: soient $$ \mu \in {{\mathcal{L}}^{n}} $$ et (e 1, e 2, …, e n ) une base fixée de K n . Les constantes de structure de µ relatives à la base (e i ) vérifient: 1 $$ \left\{ \begin{gathered} C_{{ij}}^{k} = - C_{{ji}}^{k},\quad 1 \leqslant i

Keywords: Nous Allons; Jacobi Relative; Cette Equation; Valeurs Propres; Obtient Donc (search for similar items in EconPapers)
Date: 1998
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DOI: 10.1007/978-94-011-5072-9_6

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