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Showing math.SGShow all
3 papers · 1 filter
math.SG2008★ 1 cited
Action integrals and infinitesimal characters
Andrés Viña
Let be a reductive Lie group and the coadjoint orbit of a hyperbolic element of . By is denoted the unitary irreducible representation of as…
math.SG2008★ 1 cited
Continuous families of Hamiltonian torus actions
Andrés Viña
We determine conditions under which two Hamiltonian torus actions on a symplectic manifold are homotopic by a family of Hamiltonian torus actions, when is a toric manifold…
math.SG2002
Cohomological Splitting of Coadjoint Orbits
Andrés Vina
The rational cohomology of a coadjoint orbit is expressed as tensor product of the cohomology of other coadjoint orbits , with $ \hbox{dim} {\cal O}_k< \hbox…