Characters of the Nullcone.
Choosing roots of polynomials with symmetries smoothly.
Class Operators for Compact Lie Groups
Classi coniugate in
Classical -symbols and the tetrahedron.
Classical projective geometry and arithmetic groups.
Classification of 4-Dimensional Generalized Symmetric Planes.
Classification of almost spherical pairs of compact simple Lie groups
All homogeneous spaces G/K (G is a simple connected compact Lie group, K a connected closed subgroup) are enumerated for which arbitrary Hamiltonian flows on T*(G/K) with G-invariant Hamiltonians are integrable in the class of Noether integrals and G-invariant functions.
Classification of compact homogeneous spaces with invariant symplectic structures.
Classification of connected unimodular Lie groups with discrete series
We introduce a new class of connected solvable Lie groups called -group. Namely a -group is a unimodular connected solvable Lie group with center such that for some in the Lie algebra of , the symplectic for on given by is nondegenerate. Moreover, apart form some technical requirements, it will be proved that a connected unimodular Lie group with center , such that the center of is finite, has discrete series if and only if may be written as , , where is a -group with...
Classification of CR invariant structures for compact Lie groups. (Classification des structures CR invariantes pour les groupes de Lie compacts.)
Classification of spherical nilpotent orbits in complex symmetric space.
Classification of the irreducible representations of the groups
Classification of two involutions on compact semisimple Lie groups and root systems.
Classification of unitary representations in irreducible representations of general linear group (non-Archimedean case)
Closed subgroups of nuclear spaces are weakly closed
Cocompact subgroups of semi-simple Lie groups.
Cocycles on abelian groups and primitive ideals in group -algebras of two step nilpotent groups and connected Lie groups.
Cocyle Representations of Solvable Lie Groups.
Coefficients généralisés de séries principales sphériques et distributions sphériques sur G.../G... .