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Fractional Supersymmetry and Lie Algebras
Acte de colloque

Fractional Supersymmetry and Lie Algebras

M. Rausch de Traubenberg
Non Commutative Geometry and Superstring Theory (Rabat, Morocco, 2000)
2000

Résumé

Supersymmetry and super-Lie algebras have been consistently generalized previously. The so-called fractional supersymmetry and $F-$Lie algebras could be constructed starting from any representation $\D$ of any Lie algebra $g$. This involves taking the $F^{\mathrm th}$ root of $\D$ in some sense. We show, after having constructed differential realization(s) of any Lie algebra, how fractional supersymmetry can be explicitly realized in terms of appropriate homogeneous monomials.

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