activity
20062022
most citedHyperbolic manifolds whose envelopes of holomorphy are not hyperbolic

4 citations · 8 across the 5 of their papers we have counts for

collaborators

7 papers

math.CV2022

Geometry of Hermitian symmetric spaces under the action of a maximal unipotent group

Laura Geatti, Andrea Iannuzzi

Let be a non-compact irreducible Hermitian symmetric space of rank and let be an Iwasawa decomposition of . By the polydisc theorem, can…

math.CV2019

Invariant plurisubharmonic functions on non-compact Hermitian symmetric spaces

Laura Geatti, Andrea Iannuzzi

Let G/K be an irreducible Hermitian symmetric space and let D be a K-invariant domain in G/K. In this paper we characterize several classes of K-invariant plurisubharmonic function…

math.CV2017

The adapted hyper-Kähler structure on the crown domain

Laura Geatti, Andrea Iannuzzi

Let be the crown domain associated with a non-compact irreducible hermitian symmetric space . We give an explicit description of the unique -invariant adapted h…

math.CV2013

Invariant envelopes of holomorphy in the complexification of a Hermitian symmetric space

Laura Geatti, Andrea Iannuzzi

In this paper we investigate invariant domains in , a distinguished -invariant, Stein domain in the complexification of an irreducible Hermitian symmetric space $\,G/K…

math.CV2006★ 4 cited

On univalence of equivariant Riemann domains over the complexification of a non-compact, Riemannian symmetric space

Laura Geatti, Andrea Iannuzzi

Let G/K be a non-compact, rank-one, Riemannian symmetric space and let G^C be the universal complexification of G. We prove that a holomorphically separable, G-equivariant Riemann…

math.CV2006★ 4 cited

Hyperbolic manifolds whose envelopes of holomorphy are not hyperbolic

Laura Geatti, Andrea Iannuzzi, Jean-Jacques Loeb

We present a family of examples of two dimensional, hyperbolic complex manifolds whose envelopes of holomorphy are not hyperbolic.