Using suitable subgroups of Singer cyclic groups we prove some properties of regular spreads and Segre varieties, which in turn yield a necessary and sufficient condition for partitioning a finite projective space into such varieties
We determine the equations describing the homogeneous ideals of the (higher) secant varieties to De...
AbstractWe study the geometrical properties of the subgroups of the mutliplicative group of a finite...
We study the Selmer variety associated to a canonical quotient of the Q(p)-prounipotent fundamental ...
Using suitable subgroups of Singer cyclic groups we prove some properties of regular spreads and Seg...
In this paper the theory of t-spreads of finite projective spaces is developed using purely geometri...
By a result of W.M. Kantor, any subgroup of GL(n,q) containing a Singer cycle normalizes a field e...
This paper contains strong new characterisations of Segre varieties in finite projective space
Starting from a linear collineation of PG(2n-1,q) suitably constructed from a Singer cycle of GL(...
Abstract. We provide a generalization of the algorithm of Eklund–Jost– Peterson for computing Segre ...
We provide a generalization of the algorithm of Eklund, Jost and Peterson for computing Segre classe...
We prove that the Segre variety S_1,3 of PG(7,q) can be partitioned into caps of size (q^4-1)/(...
Secant varieties of Segre and Veronese varieties (and more generally Segre-Veronese varieties, which...
AbstractHoley Segre varieties are introduced, which generalize classical Segre varieties and whose e...
Apart from being an interesting and exciting area in combinatorics with beautiful results, finite pr...
If X is a reduced and irreducible projective variety, it is interesting to find the equations descri...
We determine the equations describing the homogeneous ideals of the (higher) secant varieties to De...
AbstractWe study the geometrical properties of the subgroups of the mutliplicative group of a finite...
We study the Selmer variety associated to a canonical quotient of the Q(p)-prounipotent fundamental ...
Using suitable subgroups of Singer cyclic groups we prove some properties of regular spreads and Seg...
In this paper the theory of t-spreads of finite projective spaces is developed using purely geometri...
By a result of W.M. Kantor, any subgroup of GL(n,q) containing a Singer cycle normalizes a field e...
This paper contains strong new characterisations of Segre varieties in finite projective space
Starting from a linear collineation of PG(2n-1,q) suitably constructed from a Singer cycle of GL(...
Abstract. We provide a generalization of the algorithm of Eklund–Jost– Peterson for computing Segre ...
We provide a generalization of the algorithm of Eklund, Jost and Peterson for computing Segre classe...
We prove that the Segre variety S_1,3 of PG(7,q) can be partitioned into caps of size (q^4-1)/(...
Secant varieties of Segre and Veronese varieties (and more generally Segre-Veronese varieties, which...
AbstractHoley Segre varieties are introduced, which generalize classical Segre varieties and whose e...
Apart from being an interesting and exciting area in combinatorics with beautiful results, finite pr...
If X is a reduced and irreducible projective variety, it is interesting to find the equations descri...
We determine the equations describing the homogeneous ideals of the (higher) secant varieties to De...
AbstractWe study the geometrical properties of the subgroups of the mutliplicative group of a finite...
We study the Selmer variety associated to a canonical quotient of the Q(p)-prounipotent fundamental ...