R. Paoletti

activity

19932023

most citedEquivariant asymptotics for Bohr-Sommerfeld Lagrangian submanifolds

17 citations · 56 across the 32 of their papers we have counts for

collaborators

Showing 2020 · math.SGShow all

3 papers · 2 filters

math.SG2020★ 7 cited

Polarized orbifolds associated to quantized Hamiltonian torus actions

Roberto Paoletti

Suppose given an holomorphic and Hamiltonian action of a compact torus $T$ on a polarized Hodge manifold $M$ . Assume that the action lifts to the quantizing line bundle, so that th…

math.SG2020

Equivariant asymptotics of Szegö kernels under Hamiltonian $S U (2) \times S^{1}$ -actions

Andrea Galasso

Let $M$ be complex projective manifold and $A$ a positive line bundle on it. Assume that a compact and connected Lie group $G$ acts on $M$ in a Hamiltonian and holomorphic manner a…

math.SG2020

Conic reductions for Hamiltonian actions of $U (2)$ and its maximal torus

Roberto Paoletti

Suppose given a Hamiltonian and holomorphic action of $G = U (2)$ on a compact Kähler manifold $M$ , with nowhere vanishing moment map. Given an integral coadjoint orbit $O$ …

Polarized orbifolds associated to quantized Hamiltonian torus actions

Equivariant asymptotics of Szegö kernels under Hamiltonian SU(2)×S1-actions

Conic reductions for Hamiltonian actions of U(2) and its maximal torus

Equivariant asymptotics of Szegö kernels under Hamiltonian $S U (2) \times S^{1}$ -actions

Conic reductions for Hamiltonian actions of $U (2)$ and its maximal torus