For every integer a ≥ 2, we relate the K-stability of hypersurfaces in the weighted projective space P(1, 1, a, a) of degree 2a with the GIT stability of binary forms of degree 2a. Moreover, we prove that such a hypersurface is K-polystable and not K-stable if it is quasi-smooth
We provide a sufficient condition for polarizations of Fano varieties to be K-stable in terms of Tia...
We give a simple sufficient condition for K-stability of polarized del Pezzo surfaces and for the ex...
In a new algebro-geometric way we completely determine whether smooth del Pezzo surfaces are K-(semi...
For every integer a ≥ 2, we relate the K-stability of hypersurfaces in the weighted projective space...
We study singular del Pezzo surfaces that are quasi-smooth and well-formed weighted hypersurfaces. W...
We study singular del Pezzo surfaces that are quasi-smooth and well-formed weighted hypersurfaces. W...
We study singular del Pezzo surfaces that are quasi-smooth and well-formed weighted hypersurfaces. W...
We develop a general approach to prove K-stability of Fano varieties. The new theory is used to (a) ...
We show that certain Galois covers of K-semistable Fano varieties are K-stable. We use this to give ...
We provide new examples of K-unstable polarized smooth del Pezzo surfaces using a flopped version fi...
We prove that the alpha invariant of a quasi-smooth Fano 3-fold weighted hypersurface of index $1$ i...
We develop a general approach to prove K-stability of Fano varieties. The new theory is used to (a) ...
We provide new examples of K-unstable polarized smooth del Pezzo surfaces using a flopped version fi...
For a given K-polystable Fano variety $X$ and a natural number $l$ such that $(X, \frac{1}{l} B)$ is...
For a given K-polystable Fano variety $X$ and a natural number $l$ such that $(X, \frac{1}{l} B)$ is...
We provide a sufficient condition for polarizations of Fano varieties to be K-stable in terms of Tia...
We give a simple sufficient condition for K-stability of polarized del Pezzo surfaces and for the ex...
In a new algebro-geometric way we completely determine whether smooth del Pezzo surfaces are K-(semi...
For every integer a ≥ 2, we relate the K-stability of hypersurfaces in the weighted projective space...
We study singular del Pezzo surfaces that are quasi-smooth and well-formed weighted hypersurfaces. W...
We study singular del Pezzo surfaces that are quasi-smooth and well-formed weighted hypersurfaces. W...
We study singular del Pezzo surfaces that are quasi-smooth and well-formed weighted hypersurfaces. W...
We develop a general approach to prove K-stability of Fano varieties. The new theory is used to (a) ...
We show that certain Galois covers of K-semistable Fano varieties are K-stable. We use this to give ...
We provide new examples of K-unstable polarized smooth del Pezzo surfaces using a flopped version fi...
We prove that the alpha invariant of a quasi-smooth Fano 3-fold weighted hypersurface of index $1$ i...
We develop a general approach to prove K-stability of Fano varieties. The new theory is used to (a) ...
We provide new examples of K-unstable polarized smooth del Pezzo surfaces using a flopped version fi...
For a given K-polystable Fano variety $X$ and a natural number $l$ such that $(X, \frac{1}{l} B)$ is...
For a given K-polystable Fano variety $X$ and a natural number $l$ such that $(X, \frac{1}{l} B)$ is...
We provide a sufficient condition for polarizations of Fano varieties to be K-stable in terms of Tia...
We give a simple sufficient condition for K-stability of polarized del Pezzo surfaces and for the ex...
In a new algebro-geometric way we completely determine whether smooth del Pezzo surfaces are K-(semi...
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