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20132019
most citedLocal negativity of surfaces with non-negative Koidara dimension and transversal configurations of curves

5 citations · 16 across the 7 of their papers we have counts for

collaborators

10 papers

math.AG2019★ 4 cited

On ordinary Enriques surfaces in positive characteristic

Roberto Laface, Sofia Tirabassi

We give a notion of ordinary Enriques surfaces and their canonical lifts in any positive characteristic, and we prove Torelli-type results for this class of Enriques surfaces.

math.AG2018★ 1 cited

On the Picard numbers of abelian varieties in positive characteristic

Roberto Laface

In this paper, we study the set of possible Picard numbers of abelian varieties of dimension over algebraically closed fields of characteristic . We show that…

math.AG2017★ 1 cited

Towards the weighted bounded negativity conjecture for blow-ups of algebraic surfaces

Roberto Laface, Piotr Pokora

In the present paper, we focus on a weighted version of the Bounded Negativity Conjecture which predicts that for every smooth projective surface in characteristic zero the self-in…

math.AG2017★ 1 cited

On isogenies of Prym varieties

Roberto Laface, César Martínez

We prove an extension of the Babbage-Enriques-Petri theorem for semi-canonical curves. We apply this to show that the Prym variety of a generic element of a codimension subvari…

math.AG2017

On the Picard numbers of abelian varieties

Klaus Hulek, Roberto Laface

We study the possible Picard numbers of abelian varieties of given dimension . If denotes the set of realizable Picard numbers, then is bounded by . We show tha…

math.AG2016★ 5 cited

Local negativity of surfaces with non-negative Koidara dimension and transversal configurations of curves

Roberto Laface, Piotr Pokora

We give a bound on the H-constants of configurations of smooth curves having transversal intersection points only on an algebraic surface of non-negative Kodaira dimension. We also…

math.AG2016

The field of moduli of singular K3 surfaces

Roberto Laface

We study the field of moduli of singular abelian and K3 surfaces. We discuss both the field of moduli over the CM field and over $\Q$. We also discuss non-finiteness with respect t…

math.AG2015★ 4 cited

On the local negativity of surfaces with numerically trivial canonical class

Roberto Laface, Piotr Pokora

In this note we study the local negativity for certain configurations of smooth rational curves in smooth surfaces with numerically trivial canonical class. We show that for such r…

math.AG2015

Decompositions of singular abelian surfaces

Roberto Laface

Given an abelian surface, the number of its distinct decompositions into a product of elliptic curves has been described by Ma. Moreover, Ma himself classified the possible decompo…

math.AG2013

On Zariski Decomposition with and without support

Roberto Laface

In this paper we study Zariski Decomposition with support in a negative definite cycle, a variation introduced by Y. Miyaoka. We provide two extensions of the original statement, w…