Osculating spaces of decomposable scrolls (of any genus and not necessarily normal) are studied and their inflectional loci are related to those of their generating curves by using systematically an idea introduced by Piene and Sacchiero in the setting of rational normal scrolls. In this broader setting the extra components of the second discriminant locus -deriving from flexes- are investigated and a new class of uninflected surface scrolls is presented and characterized. Further properties related to osculation are discussed for (not necessarily decomposable) scrolls
In this paper we study the Brill-Noether theory of invertible subsheaves of a general, stable rank-t...
We study families of scrolls containing a given rational curve and families of rational curves conta...
In this paper we study the Brill–Noether theory of invertible subsheaves of a general, stable rank-t...
This is a report on a recent result obtained with Raquel Mallavibarrena and Ragni Piene. Let X \sub...
Let X be a scroll over a smooth curve C, embedded in a projective space, and let L denote the hyperp...
A lower bound for the dimensions of the second osculating spaces to any surface scroll is given, rel...
In this paper we study smooth, non-special scrolls S of degree d, genus g ≥ 0, with general moduli. ...
Abstract. We describe an algorithm for computing certain characteristic numbers of rational normal s...
In this paper we study degenerations of a scroll to a union of planes, a problem already considered ...
Quadric flbrations over smooth curves are investigated with respect to their osculatory behavior. In...
Let X \subset P^N be a scroll over a an m-dimensional variety Y. We find the locally free sheaves on...
Abstract. Let C be a smooth genus g ≥ 2. Here we describe the set of all degree d scrolls on C if d ...
Abstract. Let S be a smooth surface embedded in a projective space, whose general osculating space h...
Smooth projective surfaces fibered in conics over a smooth curve are investigated with respect to th...
We present algebraic and geometric arguments that give a complete classification of the rational nor...
In this paper we study the Brill-Noether theory of invertible subsheaves of a general, stable rank-t...
We study families of scrolls containing a given rational curve and families of rational curves conta...
In this paper we study the Brill–Noether theory of invertible subsheaves of a general, stable rank-t...
This is a report on a recent result obtained with Raquel Mallavibarrena and Ragni Piene. Let X \sub...
Let X be a scroll over a smooth curve C, embedded in a projective space, and let L denote the hyperp...
A lower bound for the dimensions of the second osculating spaces to any surface scroll is given, rel...
In this paper we study smooth, non-special scrolls S of degree d, genus g ≥ 0, with general moduli. ...
Abstract. We describe an algorithm for computing certain characteristic numbers of rational normal s...
In this paper we study degenerations of a scroll to a union of planes, a problem already considered ...
Quadric flbrations over smooth curves are investigated with respect to their osculatory behavior. In...
Let X \subset P^N be a scroll over a an m-dimensional variety Y. We find the locally free sheaves on...
Abstract. Let C be a smooth genus g ≥ 2. Here we describe the set of all degree d scrolls on C if d ...
Abstract. Let S be a smooth surface embedded in a projective space, whose general osculating space h...
Smooth projective surfaces fibered in conics over a smooth curve are investigated with respect to th...
We present algebraic and geometric arguments that give a complete classification of the rational nor...
In this paper we study the Brill-Noether theory of invertible subsheaves of a general, stable rank-t...
We study families of scrolls containing a given rational curve and families of rational curves conta...
In this paper we study the Brill–Noether theory of invertible subsheaves of a general, stable rank-t...