activity
20202026
most citedAutour de la conjecture de Tate entière pour certains produits de dimension sur un corps fini

2 citations · 3 across the 6 of their papers we have counts for

collaborators

6 papers

math.AG2026

A counterexample to a conjecture of Duncan on versal actions

Federico Scavia

We disprove a conjecture of Duncan asserting that versality of a faithful finite group action can be detected on Sylow subgroups. Our counterexample is an action of $(C_7\rtimes C_…

math.AG2026

Zero-cycles on surfaces dominated by products of hyperelliptic curves

Jean-Louis Colliot-Thélène, Federico Scavia, Alexei Skorobogatov

Conditionally on the finiteness of the relevant Tate-Shafarevich groups, we prove a local-to-global result for zero-cycles of degree on the surfaces given by $y^2 = f_1(x_1)f_2…

math.AG2025

Variétés réelles connexes non stablement rationnelles

Jean-Louis Colliot-Thélène, Alena Pirutka, Federico Scavia

Let be the field of real Puiseux series. It is a real closed field. We construct the first examples of smooth intersections of two quadrics in and smooth cubic…

math.AG2022

Sur l'injectivité de l'application cycle de Jannsen

Jean-Louis Colliot-Thélène, Federico Scavia

For specific classes of smooth, projective varieties over a field , we compare two cycle maps on the torsion subgroup of the second Chow group. The…

math.AG2021★ 2 cited

Autour de la conjecture de Tate entière pour certains produits de dimension sur un corps fini

Federico Scavia

Let be the product of a surface satisfying and of a curve over a finite field. We study a strong form of the integral Tate conjecture for -cycles on . We generali…

math.AG2020★ 1 cited

Sur la conjecture de Tate entière pour le produit d'une courbe et d'une surface -triviale sur un corps fini

Jean-Louis Colliot-Thélène, Federico Scavia

We investigate a strong version of the integral Tate conjecture for 1-cycles on the product of a curve and a surface over a finite field, under the assumption that the surface is g…