Add to ORKGIn a new algebro-geometric way we completely determine whether smooth del Pezzo surfaces are K-(semi)stable or not. In the present article, all varieties are defined over an algebraically closed field k of characteristic 0. © Springer-Verlag GmbH Deutschland 201
For every integer a ≥ 2, we relate the K-stability of hypersurfaces in the weighted projective space...
For every integer a ≥ 2, we relate the K-stability of hypersurfaces in the weighted projective space...
We study the K-stability of a polarised variety with non-reductive automorphism group. We associate ...
In a new algebro-geometric way we completely determine whether smooth del Pezzo surfaces are K-(semi...
MasterThe δ-invariant of a Fano variety is a new algebro-geometric value determining the K-(semi)sta...
We study K-stability properties of a smooth Fano variety X using non-Archi-medean geometry, specific...
We study K-stability properties of a smooth Fano variety X using non-Archi-medean geometry, specific...
We study K-stability properties of a smooth Fano variety X using non-Archi-medean geometry, specific...
We provide new examples of K-unstable polarized smooth del Pezzo surfaces using a flopped version fi...
We give a simple sufficient condition for K-stability of polarized del Pezzo surfaces and for the ex...
We provide new examples of K-unstable polarized smooth del Pezzo surfaces using a flopped version fi...
This volume is an outcome of the workshop "Moduli of K-stable Varieties", which was held in Rome, It...
We develop a general approach to prove K-stability of Fano varieties. The new theory is used to (a) ...
Abstract. We construct from a general del Pezzo surface of degree 1 a Goren-stein stable surfaces X ...
For an arbitrary ample divisor A in smooth del Pezzo surface S of degree 1, we verify the condition ...
For every integer a ≥ 2, we relate the K-stability of hypersurfaces in the weighted projective space...
For every integer a ≥ 2, we relate the K-stability of hypersurfaces in the weighted projective space...
We study the K-stability of a polarised variety with non-reductive automorphism group. We associate ...
In a new algebro-geometric way we completely determine whether smooth del Pezzo surfaces are K-(semi...
MasterThe δ-invariant of a Fano variety is a new algebro-geometric value determining the K-(semi)sta...
We study K-stability properties of a smooth Fano variety X using non-Archi-medean geometry, specific...
We study K-stability properties of a smooth Fano variety X using non-Archi-medean geometry, specific...
We study K-stability properties of a smooth Fano variety X using non-Archi-medean geometry, specific...
We provide new examples of K-unstable polarized smooth del Pezzo surfaces using a flopped version fi...
We give a simple sufficient condition for K-stability of polarized del Pezzo surfaces and for the ex...
We provide new examples of K-unstable polarized smooth del Pezzo surfaces using a flopped version fi...
This volume is an outcome of the workshop "Moduli of K-stable Varieties", which was held in Rome, It...
We develop a general approach to prove K-stability of Fano varieties. The new theory is used to (a) ...
Abstract. We construct from a general del Pezzo surface of degree 1 a Goren-stein stable surfaces X ...
For an arbitrary ample divisor A in smooth del Pezzo surface S of degree 1, we verify the condition ...
For every integer a ≥ 2, we relate the K-stability of hypersurfaces in the weighted projective space...
For every integer a ≥ 2, we relate the K-stability of hypersurfaces in the weighted projective space...
We study the K-stability of a polarised variety with non-reductive automorphism group. We associate ...