F. Polizzi

activity

20032026

most citedStandard isotrivial fibrations with p_g=q=1

36 citations · 262 across the 30 of their papers we have counts for

collaborators

Showing 2012 · math.AGShow all

2 papers · 2 filters

math.AG2012★ 10 cited

A new family of surfaces with $p_{g} = q = 2$ and $K^{2} = 6$ whose Albanese map has degree $4$

Matteo Penegini, Francesco Polizzi

We construct a new family of minimal surfaces of general type with $p_{g} = q = 2$ and $K^{2} = 6$ , whose Albanese map is a quadruple cover of an abelian surface with polarization of type $(…

math.AG2012

Deformations of product-quotient surfaces and reconstruction of Todorov surfaces via $Q$ -Gorenstein smoothing

Yongnam Lee, Francesco Polizzi

We consider the deformation spaces of some singular product-quotient surfaces $X = (C_{1} \times C_{2}) / G$ , where the curves $C_{i}$ have genus 3 and the group $G$ is isomorphic to $\mathb…

A new family of surfaces with pg​=q=2 and K2=6 whose Albanese map has degree 4

Deformations of product-quotient surfaces and reconstruction of Todorov surfaces via Q-Gorenstein smoothing

A new family of surfaces with $p_{g} = q = 2$ and $K^{2} = 6$ whose Albanese map has degree $4$

Deformations of product-quotient surfaces and reconstruction of Todorov surfaces via $Q$ -Gorenstein smoothing