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PUBLICATIONS (depuis 2001)
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- M.Goze et J.M. Ancochea
Bermudez, On the classification of rigid Lie algebra, Journal of Algebra
245, 68-91 (2001):( http://www.idealibrary.com
) PS (239 Ko) et PDF (252 Ko)
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- M.Goze.
Une introduction aux systèmes extérieurs. Colloque Safi (2001). PS et PDF
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- Michel Goze,
Elisabeth Remm, Non existence of complex
structures on Lie algebras of maximal class,
Comm. In Algebra.30 (2002), n 8. 3777-3788 PS (184 Ko) et PDF (179 Ko)
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- Elisabeth Remm,
Michel Goze, Nilpotent control systems.
Revista Math Complutense.
XV, 1, 1-13. (2002)
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- Elisabeth Remm,
Michel Goze, Affine structures on abelian Lie groups,
Linear algebra and applications. 360 (2003). 215-230.
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- Ancochea Bermúdez, José María; Campoamor-Stursberg, Rutwig;
Goze, Michel Une propriété topologique de
l'ensemble des algèbres de Lie caractéristiquement nilpotentes.
(French) [A topological
property of the set of characteristically nilpotent Lie algebras] C. R.
Math. Acad. Sci. Paris 337 (2003), no. 12, 757--759.
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- Michel Goze,
Elisabeth Remm. Lie-admissible algebras and
operads. J. Algebra 273 (2004), no. 1,
129--152.
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- Khakimdjanov, Yu.; Goze, M.; Medina,
A. Symplectic or contact structures
on Lie groups. Differential Geom. Appl. 21
(2004), no. 1, 41--54.
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- Awane, Azzouz; Chkiriba, Abdelouahab; Goze, Michel
Formes d'inertie et complexe de Koszul
associés à des polynômes plurihomogènes. (French) [Inertial forms and Koszul complex associated with plurihomogeneous
polynomials] Rev. Mat. Complut. 18 (2005), no. 1, 243--260.
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- A. Awane, A.
Chkiriba and M. Goze,
$k-$symplectic affine Lie algebras. AJMP
Volume 2 Number 1 (2005) pages 77-85
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- Michel Goze,
Elisabeth Remm. A class of nonassociative algebra. To appear in Algebra
colloquium.2006
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