46 citations · 141 across the 31 of their papers we have counts for
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Calabi's inhomogeneous Einstein manifold is globally symplectomorphic to R^{2n}
Andrea Loi, Michela Zedda
We construct explicit global symplectic coordinates for the Calabi's inhomogeneous Kaehler-Einstein metric on tubular domains.
Canonical metrics on Cartan--Hartogs domains
Michela Zedda
In this paper we address two problems concerning a family of domains $M_Ω(μ) \subset \C^n$, called Cartan-Hartogs domains, endowed with a natural Kaehler metric . The first o…
Some remarks on the Kaehler geometry of LeBrun's Ricci flat metrics on C^2
Andrea Loi, Michela Zedda, Fabio Zuddas
In this paper we investigate the balanced condition (in the sense of Donaldson) and the existence of an Englis expansion for the LeBrun's metrics on . Our first result shows t…
A note on the uniqueness of solutions for the Yamabe problem
L. L. de Lima, P. Piccione, M. Zedda
We prove that in conformal classes of metrics near the class of an Einstein metric (other than the standard round metric on a sphere) the Yamabe problem has a unique solution up to…