activity
20032024
most citedStandard isotrivial fibrations with p_g=q=1

36 citations · 82 across the 11 of their papers we have counts for

collaborators

12 papers

math.AG2024

On semiample vector bundles and parallelizable compact complex manifolds

Francesco Esposito, Ernesto C. Mistretta

We provide a characterization of parallelizable compact complex manifolds and their quotients using holomorphic symmetric differentials. In particular we show that compact complex…

math.AG2020★ 1 cited

On linear stability and syzygy stability for rank 2 linear series

Abel Castorena, Ernesto C. Mistretta, Hugo Torres

In previous works, the authors investigated the relationships between linear stability of a generated linear series on a curve , and slope stabillity of the vector bundle…

math.AG2019★ 3 cited

Holomorphic symmetric differentials and parallelizable compact complex manifolds

Ernesto C. Mistretta

We provide a characterization of complex tori using holomorphic symmetric differentials. With the same method we show that compact complex manifolds of Kodaira dimension 0 having s…

math.AG2018★ 1 cited

Holomorphic symmetric differentials and a birational characterization of Abelian Varieties

Ernesto C. Mistretta

A generically generated vector bundle on a smooth projective variety yields a rational map to a Grassmannian, called Kodaira map. We answer a previous question, raised by the asymp…

math.AG2016

Iitaka fibrations for vector bundles

Ernesto C. Mistretta, Stefano Urbinati

A vector bundle on a smooth projective variety, if it is generically generated by global sections, yields a rational map to a Grassmannian, called Kodaira map. We investigate the a…

math.AG2014★ 1 cited

On positivity and base loci of vector bundles

Thomas Bauer, Sándor J Kovács, Alex Küronya +3

The aim of this note is to shed some light on the relationships among some notions of positivity for vector bundles that arose in recent decades. Our purpose is to study several of…