223 citations
- Istituto Nazionale di Fisica Nucleare, Gruppo Collegato di Parma29 papers
- Politecnico di TorinoIT16 papers
- Istituto Nazionale di Fisica Nucleare, Sezione di FirenzeIT10 papers
- National Interuniversity Consortium for the Physical Sciences of MatterIT8 papers
- University of LeedsGB6 papers
- Bielefeld UniversityDE5 papers
- Istituto Nazionale di Fisica Nucleare, Sezione di PaviaIT5 papers
- University of SalernoIT5 papers
- Centre National de la Recherche ScientifiqueFR4 papers
- European Organization for Nuclear ResearchCH4 papers
- University of FlorenceIT4 papers
- University of FreiburgDE4 papers
9 papers · 1 filter
Reductive compact homogeneous CR manifolds
Andrea Altomani, Costantino Medori, Mauro Nacinovich
We consider a class of compact homogeneous CR manifolds, that we call -reductive, which includes the orbits of minimal dimension of a compact Lie group in an alg…
On Homothetic Balanced Metrics
Claudio Arezzo, Andrea Loi, Fabio Zuddas
In this paper we study the set of balanced metrics (in Donaldson's terminology) on a compact complex manifold M which are homothetic to a given balanced one. This question is relat…
On some cohomological properties of almost complex manifolds
Anna Fino, Adriano Tomassini
We study a special type of almost complex structures, called pure and full and introduced by T.J. Li and W. Zhang, in relation to symplectic structures and Hard Lefschetz condition…
Balanced Hermitian metrics from SU(2)-structures
Marisa Fernández, Adriano Tomassini, Luis Ugarte +1
We study the intrinsic geometrical structure of hypersurfaces in 6-manifolds carrying a balanced Hermitian SU(3)-structure, which we call {\em balanced} SU(2)-{\em structures}. We…
Moduli space of CR-projective complex foliated tori
Costantino Medori, Adriano Tomassini
We study the moduli space of CR-projective complex foliated tori. We describe it in terms of isotropic subspaces of Grassmannian and we show that it is a normal complex analytic sp…
On the topology of minimal orbits in complex flag manifolds
Andrea Altomani, Costantino Medori, Mauro Nacinovich
We compute the Euler-Poincaré characteristic of the homogeneous compact manifolds that can be described as minimal orbits for the action of a real form in a complex flag manifold.