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

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Showing 2020Show all

2 papers · 1 filter

math.CV2020

Equivariant fixed point formulae and Toeplitz operators under Hamiltonian torus actions

Andrea Galasso

The main result of this paper is the description of asymptotics along rays in weight space of traces of equivariant Toeplitz operators composed with quantomorphisms for torus actio…

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…

Equivariant fixed point formulae and Toeplitz operators under Hamiltonian torus actions

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

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