We extend the Altmann–Mavlyutov construction of homogeneous deformations of affine toric varieties to the case of toric pairs (X, ∂X) , where X is an affine or projective toric variety and ∂X is its toric boundary. As an application, we generalise a result due to Ilten to the case of Fano toric pairs
The present paper is dedicated to illustrating an extension of polar duality between Fano toric vari...
We describe a practical and effective method for reconstructing the deformation class of a Fano mani...
AbstractA computer algebra package (written by the second author) is described which deals with both...
We extend the Altmann–Mavlyutov construction of homogeneous deformations of affine toric varieties t...
In this note we collect some results on the deformation theory of toric Fano varietie
In this note we collect some results on the deformation theory of toric Fano varieties.Comment: 24 p...
AbstractWe compute the vector space T1 of first-order infinitesimal deformations for affine toric va...
In this article, we investigate deformations of a Calabi-Yau manifold Z in a toric variety F, possib...
We study deformations of pairs (X,D), with X smooth projective variety and D a smooth or a normal cr...
textWe consider the pair of a smooth complex projective variety together with an anti-canonical simp...
1 T-varieties and p-divisors 2 Upgrading polyhedral divisors 3 Equivariant deformation theory 4 Inva...
Algebraic geometry has for many decades been one of the core disciplines of mathematics, and the sub...
Firstly, we see that the bases of the miniversal deformations of isolated Q-Gorenstein toric singula...
We present some applications of the deformation theory of toric Fano varieties to K-(semi/poly)stabi...
AbstractThe obstruction space T2 and the cup product T1 × T1 → T2 are computed for toric singulariti...
The present paper is dedicated to illustrating an extension of polar duality between Fano toric vari...
We describe a practical and effective method for reconstructing the deformation class of a Fano mani...
AbstractA computer algebra package (written by the second author) is described which deals with both...
We extend the Altmann–Mavlyutov construction of homogeneous deformations of affine toric varieties t...
In this note we collect some results on the deformation theory of toric Fano varietie
In this note we collect some results on the deformation theory of toric Fano varieties.Comment: 24 p...
AbstractWe compute the vector space T1 of first-order infinitesimal deformations for affine toric va...
In this article, we investigate deformations of a Calabi-Yau manifold Z in a toric variety F, possib...
We study deformations of pairs (X,D), with X smooth projective variety and D a smooth or a normal cr...
textWe consider the pair of a smooth complex projective variety together with an anti-canonical simp...
1 T-varieties and p-divisors 2 Upgrading polyhedral divisors 3 Equivariant deformation theory 4 Inva...
Algebraic geometry has for many decades been one of the core disciplines of mathematics, and the sub...
Firstly, we see that the bases of the miniversal deformations of isolated Q-Gorenstein toric singula...
We present some applications of the deformation theory of toric Fano varieties to K-(semi/poly)stabi...
AbstractThe obstruction space T2 and the cup product T1 × T1 → T2 are computed for toric singulariti...
The present paper is dedicated to illustrating an extension of polar duality between Fano toric vari...
We describe a practical and effective method for reconstructing the deformation class of a Fano mani...
AbstractA computer algebra package (written by the second author) is described which deals with both...
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