Small deformations of Kähler manifolds are Kähler too; we prove here that this is not true for balanced manifolds nor, more generally, for p-Kähler manifolds , i.e., the property of being p-Kähler is not stable under small deformations
If $f$ is an automorphism of a compact simply connected Kähler manifold with trivial canonical bundl...
In this paper, we consider a proper modification (Formula presented.) between complex manifolds, and...
A proper modification of a Kähler manifold is not necessarily Kähler. The authors prove that, instea...
Consider a compact K\ue4hler manifold which either admits an extremal K\ue4hler metric, or is a smal...
In this paper we study compact complex non-Kähler manifolds, in particular the holomorphically paral...
A complex n-dimensional manifold M is said to be Kähler if it carries a Hermitian metric whose Kähle...
In small dimensions, it is known that Kähler compact manifolds are deformation equivalent to smooth...
. We study various classes of compact non-Kähler manifolds, many of which already exist in the liter...
We study the existence of extremal Kähler metrics on Kähler manifolds. After introducing a notion of...
We formulate a notion of K-stability for Kähler manifolds, and prove one direction of the Yau–Tian–D...
While small deformations of compact Kähler manifolds are Kähler too, we prove that the cohomological...
In the first part of this thesis we investigate the deformation theory of compact constant scalar cu...
6 pages, added reference to the Ueno's bookInternational audienceIf f is an automorphism of a compac...
In this paper some new results on positive (de-debar)−closed currents are applied to modifications...
It is known that if ˜M is a modification of a compact complex manifold M, and if M is Kähler, in gen...
If $f$ is an automorphism of a compact simply connected Kähler manifold with trivial canonical bundl...
In this paper, we consider a proper modification (Formula presented.) between complex manifolds, and...
A proper modification of a Kähler manifold is not necessarily Kähler. The authors prove that, instea...
Consider a compact K\ue4hler manifold which either admits an extremal K\ue4hler metric, or is a smal...
In this paper we study compact complex non-Kähler manifolds, in particular the holomorphically paral...
A complex n-dimensional manifold M is said to be Kähler if it carries a Hermitian metric whose Kähle...
In small dimensions, it is known that Kähler compact manifolds are deformation equivalent to smooth...
. We study various classes of compact non-Kähler manifolds, many of which already exist in the liter...
We study the existence of extremal Kähler metrics on Kähler manifolds. After introducing a notion of...
We formulate a notion of K-stability for Kähler manifolds, and prove one direction of the Yau–Tian–D...
While small deformations of compact Kähler manifolds are Kähler too, we prove that the cohomological...
In the first part of this thesis we investigate the deformation theory of compact constant scalar cu...
6 pages, added reference to the Ueno's bookInternational audienceIf f is an automorphism of a compac...
In this paper some new results on positive (de-debar)−closed currents are applied to modifications...
It is known that if ˜M is a modification of a compact complex manifold M, and if M is Kähler, in gen...
If $f$ is an automorphism of a compact simply connected Kähler manifold with trivial canonical bundl...
In this paper, we consider a proper modification (Formula presented.) between complex manifolds, and...
A proper modification of a Kähler manifold is not necessarily Kähler. The authors prove that, instea...
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