A. Loi

activity

20052011

most citedSymplectic maps of complex domains into complex space forms

15 citations · 22 across the 13 of their papers we have counts for

collaborators

Showing 2008Show all

5 papers · 1 filter

math.DG2008★ 1 cited

Canonical metrics on Hartogs domains

Andrea Loi, Fabio Zuddas

An $n$ -dimensional Hartogs domain $D_{F}$ with strongly pseudoconvex boundary can be equipped with a natural Kaehler metric $g_{F}$ . This paper contains two results. In the first one w…

math.DG2008

Radial Balanced metrics on the unit disk

Antonio Greco, Andrea Loi

Let $Φ$ be a strictly plurisubharmonic and radial function on the unit disk ${\cal D}\subset {\complex}$ and let $g$ be the \K metric associated to the \K form $ω=\frac{i}{2}\parti…

math.SG2008

Symplectic duality between complex domains

Antonio J. Di Scala, Andrea Loi, Fabio Zuddas

In this paper after extending the definition of symplectic duality (given by the first two authors in arXiv:math/0603141 for bounded symmetric domains) to arbitrary complex domains…

math.DG2008

Riemannian geometry of Hartogs domains

Antonio J. Di Scala, Andrea Loi, Fabio Zuddas

Let $D_F = \{(z_0, z) \in {\C}^{n} | |z_0|^2 < b, \|z\|^2 < F(|z_0|^2) \}$ be a strongly pseudoconvex Hartogs domain endowed with the \K metric $g_{F}$ associated to the \K form $ω_F…

math.SG2008★ 15 cited

Symplectic maps of complex domains into complex space forms

Andrea Loi, Fabio Zuddas

Let $M\subset{\complex}^n$ be a complex domain of ${\complex}^n$ endowed with a rotation invariant \K form $ω_{Φ} = \frac{i}{2} \partial \partial ˉ Φ$ . In this paper we describe suffi…