Para-Grassmann variables and coherent states.
Physique et mathématique
Poisson Lie groups and their relations to quantum groups
The notion of Poisson Lie group (sometimes called Poisson Drinfel'd group) was first introduced by Drinfel'd [1] and studied by Semenov-Tian-Shansky [7] to understand the Hamiltonian structure of the group of dressing transformations of a completely integrable system. The Poisson Lie groups play an important role in the mathematical theories of quantization and in nonlinear integrable equations. The aim of our lecture is to point out the naturality of this notion and to present basic facts about...
Polarization and Unitary Representations of Solvable Lie Groups.
Power of a determinant with two physical applications.
Projective structure, and the symplectic Dirac operator
Inspired by the results on symmetries of the symplectic Dirac operator, we realize symplectic spinor fields and the symplectic Dirac operator in the framework of (the double cover of) homogeneous projective structure in two real dimensions. The symmetry group of the homogeneous model of the double cover of projective geometry in two real dimensions is .
Proposition de structures géométriques «amplifiées» pour le traitement des systèmes de points matériels
Pseudo-bosons from Landau levels.