activity
20072025
most citedScalar curvature and asymptotic Chow stability of projective bundles and blowups

16 citations · 85 across the 28 of their papers we have counts for

collaborators

32 papers

math.DG2025

The polydisk theorem for Hartogs domains over symmetric domains

Andrea Loi, Roberto Mossa, Fabio Zuddas

We extend the polydisk theorem of [21], originally established for classical Cartan-Hartogs domains, to Hartogs domains over arbitrary (possibly reducible and exceptional) bounded…

math.CV2025

On the Bergman metric of Cartan-Hartogs domains

Andrea Loi, Roberto Mossa, Fabio ZUddas

We study the Bergman metric and introduce the Bergman dual on Cartan-Hartogs (CH) domains. For a bounded domain D in C^n with Bergman kernel K_D, we define the Bergman dual of (D,…

math.DG2025

Universal embeddings of flag manifolds and rigidity phenomena

Andrea Loi, Roberto Mossa, Fabio Zuddas

We prove a universal embedding theorem for flag manifolds: every flag manifold admits a holomorphic isometric embedding into an irreducible classical flag manifold. This result gen…

math.DG2024

Kähler duality and projective embeddings

Andrea Loi, Roberto Mossa, Fabio Zuddas

Motivated by the duality theory between Hermitian symmetric spaces of noncompact and compact types, we introduce and examine the concept of Kähler duality between domains of $\math…

math.DG2022

Some characterizations of the complex projective space via Ehrhart polynomials

Andrea Loi, Fabio Zuddas

Let be the Ehrhart polynomial associated to an intergal multiple of the standard symplex . In this paper we prove that if is an $n…

math.DG2021

On canonical radial Kaehler metrics

Andrea Loi, Filippo Salis, Fabio Zuddas

We prove that a radial Kaehler metric g is Kaehler-Einstein if and only if one of the following conditions is satisfied: 1. g is extremal and it is associated to a Kaehler-Ricci so…