activity
19932023
most citedEquivariant asymptotics for Bohr-Sommerfeld Lagrangian submanifolds

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

collaborators

35 papers

math.SG2023

Poisson and Szegö kernel scaling asymptotics on Grauert tube boundaries (after Zelditch, Chang and Rabinowitz)

Roberto Paoletti

We review and elaborate on recent work of Chang and Rabinowitz on scaling asymptotics of Poisson and Szegö kernels on Grauert tubes, providing additional results that may be useful…

math.SG2022

The symplectic structure of a toric conic transform

Roberto Paoletti

Suppose that a compact -dimensional torus acts in a holomorphic and Hamiltonian manner on polarized complex -dimensional projective manifold , with nowhere vanishing…

math.SG2021

Szegö kernel equivariant asymptotics under Hamiltonian Lie group actions

Roberto Paoletti

Suppose that a compact and connected Lie group acts on a complex Hodge manifold in a holomorphic and Hamiltonian manner, and that the action linearizes to a positive holomo…

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 on a polarized Hodge manifold . Assume that the action lifts to the quantizing line bundle, so that th…

math.SG2020

Equivariant asymptotics of Szegö kernels under Hamiltonian -actions

Andrea Galasso

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

math.SG2020

Conic reductions for Hamiltonian actions of and its maximal torus

Roberto Paoletti

Suppose given a Hamiltonian and holomorphic action of on a compact Kähler manifold , with nowhere vanishing moment map. Given an integral coadjoint orbit …