activity
20032026
most citedOn the dimensions of secant varieties of Segre-Veronese varieties

28 citations · 95 across the 29 of their papers we have counts for

collaborators

29 papers

math.AG2026

On the strong base locus of a projective variety

Edoardo Ballico, Maria Chiara Brambilla, Pierpaola Santarsiero

We introduce and study the base locus and the strong base locus of a projective variety X. The base locus of X parametrizes configurations of smooth points of X where the span of t…

math.AG2024★ 1 cited

Birational geometry of blowups via Weyl chamber decompositions and actions on curves

Maria Chiara Brambilla, Olivia Dumitrescu, Elisa Postinghel +1

We study the birational geometry of , the blow-up of at points in general position. We identify a set of subvarieties, which we call Weyl -p…

math.AG2024

Terracini loci and a codimension one Alexander-Hirschowitz theorem

Edoardo Ballico, Maria Chiara Brambilla, Claudio Fontanari

The Terracini locus is the locus of all finite subsets of of cardinality such that , $h^0(\mathcal{I…

math.AG2024★ 8 cited

Non-defectivity of Segre-Veronese varieties

Hirotachi Abo, Maria Chiara Brambilla, Francesco Galuppi +1

We prove that Segre-Veronese varieties are never secant defective if each degree is at least three. The proof is by induction on the number of factors, degree and dimension. As a c…

math.AG2024

Nonvanishing and Abundance for cones of movable divisors

Gilberto Bini, Maria Chiara Brambilla, Claudio Fontanari +1

Let be the closure of the cone generated by classes of effective divisors on a projective variety with stable base locus of c…

math.AG2024★ 2 cited

Minimal Terracini loci in the plane: gaps and non-gaps

Edoardo Ballico, Maria Chiara Brambilla

We study minimally Terracini finite sets of points in the projective plane and we prove that the sequence of the cardinalities of minimally Terracini sets can have any number of ga…