77 citations · 364 across the 84 of their papers we have counts for
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Projectively induced Kähler--Einstein surfaces
Andrea Loi, Mirel Caibăr
We classify compact Kähler--Einstein surfaces whose metric is induced by a holomorphic isometric immersion into a finite-dimensional complex projective space. No symmetry assumptio…
Radial Projectively Induced Canonical Kähler Metrics: Rigidity and Classification
Claudio Arezzo, Andrea Loi, Giovanni Placini +1
We study radial Kähler metrics on domains of , , admitting a Kähler immersion into a finite- or infinite-dimensional complex projective space. We classify th…
Complex Hyperbolic Immersions of Cheng--Yau Metrics on Thullen Domains
Mirel Caibãr, Andrea Loi
For , let \[ M(μ)=\left\{(z,w)\in\mathbb{C}^2 : |z|^2+|w|^{2/μ}<1\right\} \] be the Thullen domain, and let denote its complete Cheng--Yau Kähler--Einstein m…
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…
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…
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…