Federico Moretti

collaborators

3 papers

math.AG2026

Picard bundles and the degree of irrationality of Jacobians and Pryms

Federico Moretti, AndrÃ©s Rojas

For a smooth projective curve of genus $g$ , we study some positivity properties of (twisted) rank- $g$ Picard bundles on the $g$ -fold symmetric product. As an application, we prove…

math.AG2026

Curves on the product of two $K -$ trivial surfaces

Federico Moretti, Giovanni Passeri

We study curves on the product of two $K$ -trivial surfaces. In the case of the product of two very general abelian surfaces $A_{1} \times A_{2}$ , we prove that the minimal genus of a no…

math.AG2025

An explicit class of Lagrangian surfaces

Paolo Grossi, Federico Moretti

We construct a family of general type surfaces with $q = 4$ , $p_{g} = 6$ and $K^{2} = 24$ . These surfaces enjoy some interesting properties: they are Lagrangian in their Albanese variety and…

Picard bundles and the degree of irrationality of Jacobians and Pryms

Curves on the product of two K−trivial surfaces

An explicit class of Lagrangian surfaces

Curves on the product of two $K -$ trivial surfaces