Research

Intersection of Parabolic Subgroups in Euclidean Braid Groups: a Short Proof - Cumplido M., Gavazzi F. , Paris L. - “Comptes Rendus Mathématique”, 2024.

Spaces Related to Virtual Artin Groups - Federica Gavazzi - Preprint : https://arxiv.org/abs/2410.08640

On Decomposability of Virtual Artin Groups - Federica Gavazzi - Preprint: https://arxiv.org/abs/2503.16386

• Ph.D. Thesis:  Topological and algebraic aspects of virtual Artin groups, defended on July 9th,2025 at Université Bourgogne Europe, Dijon. Advisor: Luis Paris.

• Master Thesis: The K(π,1)-conjecture and the pure virtual braid group, Alma Mater Studiorum, Università  di Bologna. Supervised by  Luis Paris and Roberto Pagaria.

• Bachelor Thesis: Polinomi invarianti sotto l'azione di gruppi finiti e anelli di Cohen-Macauley. Alma Mater Studiorum, Università di Bologna. Supervised by Fabrizio Caselli.