We provide a generalization of the algorithm of Eklund, Jost and Peterson for computing Segre classes of closed subschemes of projective k-space. The algorithm is here generalized to computing the Segre classes of closed subschemes of smooth projective toric varieties. The final publication is available at Springe
AbstractIn this paper we prove the moving lemma, the addition and subtraction principles, in a more ...
In this note, we make a step towards the classification of toric surfaces admitting reducible Severi...
Secant varieties of Segre and Veronese varieties (and more generally Segre-Veronese varieties, which...
Abstract. We provide a generalization of the algorithm of Eklund–Jost– Peterson for computing Segre ...
Abstract. We propose an explicit formula for the Segre classes of monomial subschemes of nonsingular...
In this thesis we develop several new algorithms to compute characteristics classes in a variety of ...
AbstractWe discuss an algorithm computing the push-forward to projective space of several classes as...
We study the secant line variety of the Segre product of projective spaces using special cumulant co...
AbstractThis article describes an algorithm for computing the Selmer group of an isogeny between abe...
AbstractA classical unsolved problem of projective geometry is that of finding the dimensions of all...
This paper contains strong new characterisations of Segre varieties in finite projective space
A classical unsolved problem of projective geometry is that of finding the dimensions of all the (hi...
AbstractWe give a method for computing the degrees of the minimal syzygies of a toric variety by mea...
Using suitable subgroups of Singer cyclic groups we prove some properties of regular spreads and Seg...
In this paper we prove the moving lemma, the addition and subtraction principles, in a more general ...
AbstractIn this paper we prove the moving lemma, the addition and subtraction principles, in a more ...
In this note, we make a step towards the classification of toric surfaces admitting reducible Severi...
Secant varieties of Segre and Veronese varieties (and more generally Segre-Veronese varieties, which...
Abstract. We provide a generalization of the algorithm of Eklund–Jost– Peterson for computing Segre ...
Abstract. We propose an explicit formula for the Segre classes of monomial subschemes of nonsingular...
In this thesis we develop several new algorithms to compute characteristics classes in a variety of ...
AbstractWe discuss an algorithm computing the push-forward to projective space of several classes as...
We study the secant line variety of the Segre product of projective spaces using special cumulant co...
AbstractThis article describes an algorithm for computing the Selmer group of an isogeny between abe...
AbstractA classical unsolved problem of projective geometry is that of finding the dimensions of all...
This paper contains strong new characterisations of Segre varieties in finite projective space
A classical unsolved problem of projective geometry is that of finding the dimensions of all the (hi...
AbstractWe give a method for computing the degrees of the minimal syzygies of a toric variety by mea...
Using suitable subgroups of Singer cyclic groups we prove some properties of regular spreads and Seg...
In this paper we prove the moving lemma, the addition and subtraction principles, in a more general ...
AbstractIn this paper we prove the moving lemma, the addition and subtraction principles, in a more ...
In this note, we make a step towards the classification of toric surfaces admitting reducible Severi...
Secant varieties of Segre and Veronese varieties (and more generally Segre-Veronese varieties, which...