activity
20172020
most citedEffective identifiability criteria for tensors and polynomials

1 citations · 1 across the 1 of their papers we have counts for

collaborators

12 papers

math.AG2020

On the weak Lefschetz principle in birational geometry

César Lozano Huerta, Alex Massarenti

This is an expository article written for the Notices of the AMS in which we discuss the weak Lefschetz Principle in birational geometry. Our departing point is the influential wor…

math.AG2020

On secant defectiveness and identifiability of Segre-Veronese varieties

Antonio Laface, Alex Massarenti, Rick Rischter

We give an almost asymptotically sharp bound for the non secant defectiveness and identifiability of Segre-Veronese varieties. We also provide new examples of defective Segre-Veron…

math.AG2019

On secant dimensions and identifiability of Flag varieties

Ageu Barbosa Freire, Alex Casarotti, Alex Massarenti

We investigate the secant dimensions and the identifiablity of flag varieties parametrizing flag of sub vector spaces of a fixed vector space. We give numerical conditions ensuring…

math.AG2019

On automorphisms of moduli spaces of parabolic vector bundles

Carolina Araujo, Thiago Fassarella, Inder Kaur +1

Fix general points , and a weight vector of real numbers . Consider the moduli…

math.AG2018

Projective aspects of the Geometry of Lagrangian Grassmannians and Spinor varieties

Ageu Barbosa Freire, Alex Massarenti, Rick Rischter

We study the projective behavior, mainly with respect to osculating spaces and secant varieties, of Lagrangian Grassmannians and Spinor varieties. We prove that these varieties hav…

math.AG2018

The Lefschetz principle in birational geometry: birational twin varieties

César Lozano Huerta, Alex Massarenti

Inspired by the Weak Lefschetz Principle, we study when a smooth projective variety fully determines the birational geometry of some of its subvarieties. In particular, we consider…