We describe geometrically the classical and quantum inhomogeneous groups
$G_0=(SL(2, \BbbC)\triangleright \BbbC^2)$ and $G_1=(SL(2, \BbbC)\triangleright
\BbbC^2)\triangleright \BbbC$ by studying explicitly their shape algebras as a
spaces of polynomial functions with a quadratic relations.Comment: 16 pages, 1 figur

Arnal, D.

Bel-Baraka, N.

Boukary, Baoua O.

English

arXiv

16 pages, 1 figureWe describe geometrically the classical and quantum inhomogeneous groups $G_0=(SL(2, \BbbC)\triangleright \BbbC^2)$ and $G_1=(SL(2, \BbbC)\triangleright \BbbC^2)\triangleright \BbbC$ by studying explicitly their shape algebras as a spaces of polynomial functions with a quadratic relations

Geometrical construction of quantum groups representations

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