Federico Fallucca

activity

20222025

collaborators

3 papers

math.AG2025

On Rigid Varieties Isogenous to a Product of Curves

Federico Fallucca, Christian Gleissner, Noah Ruhland

In this note, we study rigid complex manifolds that are realized as quotients of a product of curves by a free action of a finite group. They serve as higher-dimensional analogues…

math.AG2024

On the classification of product-quotient surfaces with $q = 0$ , $p_{g} = 3$ and their canonical map

Federico Fallucca

In this work we present new results to produce an algorithm that returns, for any fixed pair of natural integers $K^{2}$ and $χ$ , all regular surfaces $S$ of general type with self-i…

math.AG2022

Examples of surfaces with canonical maps of degree $12$ , $13$ , $15$ , $16$ and $18$

Federico Fallucca

In this note we present examples of complex algebraic surfaces with canonical maps of degree $12$ , $13$ , $15$ , $16$ and $18$ . They are constructed as quotients of a product of two…

On Rigid Varieties Isogenous to a Product of Curves

On the classification of product-quotient surfaces with q=0, pg​=3 and their canonical map

Examples of surfaces with canonical maps of degree 12, 13, 15, 16 and 18

On the classification of product-quotient surfaces with $q = 0$ , $p_{g} = 3$ and their canonical map

Examples of surfaces with canonical maps of degree $12$ , $13$ , $15$ , $16$ and $18$