Andrea Galasso

activity

20182026

most citedEquivariant Asymptotics of Szegö kernels under Hamiltonian

U (2)

actions

4 citations · 6 across the 13 of their papers we have counts for

collaborators

Showing 2018Show all

2 papers · 1 filter

math.SG2018★ 2 cited

Equivariant Asymptotics of Szegö kernels under Hamiltonian $S U (2)$ -action

Andrea Galasso, Roberto Paoletti

Let $M$ be complex projective manifold, and $A$ a positive line bundle on it. Assume that $S U (2)$ acts on $M$ in a Hamiltonian manner, with nowhere vanishing moment map, and that t…

math.SG2018★ 4 cited

Equivariant Asymptotics of Szegö kernels under Hamiltonian $U (2)$ actions

Andrea Galasso, Roberto Paoletti

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 manner, and that this a…

Equivariant Asymptotics of Szegö kernels under Hamiltonian SU(2)-action

Equivariant Asymptotics of Szegö kernels under Hamiltonian U(2) actions

Equivariant Asymptotics of Szegö kernels under Hamiltonian $S U (2)$ -action

Equivariant Asymptotics of Szegö kernels under Hamiltonian $U (2)$ actions