We give conditions for a uniruled variety of dimension at least 2 to be nonsolid. This study provides further evidence to a conjecture by Abban and Okada on the solidity of Fano 3-folds. To complement our results we write explicit birational links from Fano 3-folds of high codimension embedded in weighted projective spaces
There are 105 irreducible families of smooth Fano threefolds, which have been classified by Iskovski...
This thesis investigates the birational geometry of a class of higher dimensional Fano varieties of ...
Let X be a smooth complex Fano 4-fold. We show that if X has a small elementary contraction, then th...
We give conditions for a uniruled variety of dimension at least 2 to be non-solid. This study provid...
We classify birationally rigid orbifold Fano 3-folds of index one defined by $5 \times 5$ Pfaffians....
We introduce a new subclass of Fano varieties (Casagrande-Druel varieties), that are $n$-dimensional...
Explicit birational geometry of 3-folds represents a second phase of Mori theory, going beyond the f...
We find all K-stable smooth Fano threefolds in the family No. 2.22.Comment: 14 page
AbstractWe study global log canonical thresholds of anticanonically embedded quasismooth weighted Fa...
We show that being a general fibre of a Mori fibre space (MFS) is a rather restrictive condition for...
For a general Fano 3-fold of index 1 in the weighted projective space (1, 1, 1, 1, 2, 2, 3) we const...
Let X be a smooth, complex Fano variety, and delta(X) its Lefschetz defect. It is known that if delt...
In this note we consider the problem of determining which Fano manifolds can be realised as fibres o...
By identifying K-polystable limits in 4 specific deformations families of smooth Fano 3-folds, we co...
Varieties fibered into del Pezzo surfaces form a class of possible outputs of the minimal model prog...
There are 105 irreducible families of smooth Fano threefolds, which have been classified by Iskovski...
This thesis investigates the birational geometry of a class of higher dimensional Fano varieties of ...
Let X be a smooth complex Fano 4-fold. We show that if X has a small elementary contraction, then th...
We give conditions for a uniruled variety of dimension at least 2 to be non-solid. This study provid...
We classify birationally rigid orbifold Fano 3-folds of index one defined by $5 \times 5$ Pfaffians....
We introduce a new subclass of Fano varieties (Casagrande-Druel varieties), that are $n$-dimensional...
Explicit birational geometry of 3-folds represents a second phase of Mori theory, going beyond the f...
We find all K-stable smooth Fano threefolds in the family No. 2.22.Comment: 14 page
AbstractWe study global log canonical thresholds of anticanonically embedded quasismooth weighted Fa...
We show that being a general fibre of a Mori fibre space (MFS) is a rather restrictive condition for...
For a general Fano 3-fold of index 1 in the weighted projective space (1, 1, 1, 1, 2, 2, 3) we const...
Let X be a smooth, complex Fano variety, and delta(X) its Lefschetz defect. It is known that if delt...
In this note we consider the problem of determining which Fano manifolds can be realised as fibres o...
By identifying K-polystable limits in 4 specific deformations families of smooth Fano 3-folds, we co...
Varieties fibered into del Pezzo surfaces form a class of possible outputs of the minimal model prog...
There are 105 irreducible families of smooth Fano threefolds, which have been classified by Iskovski...
This thesis investigates the birational geometry of a class of higher dimensional Fano varieties of ...
Let X be a smooth complex Fano 4-fold. We show that if X has a small elementary contraction, then th...
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