This year I’m co-organising

- Groups, rings and the Yang-Baxter equation, Blankenberge (Belgium), 19-25/06/2023.
- Young Researchers Algebra Conference 2023, L'Aquila (Italy), 25-29/07/2023.
- Aimed to PhD students, post-docs and early career researcher.
- We have spots for contributed talks, check it out!

Currently, I am a postdoctoral research fellow at the University of Exeter (UK). I am working on the EPSRC project: Hopf-Galois Theory and Skew Braces (PI: Prof. N. Byott).

Previously, I was a postdoctoral researcher at the Vrije Universiteit Brussel (VUB) in the group ALGB: Algebra, Incidence Geometry (Group and Semigroup Theory) headed by Prof. E. Jespers.

I completed my PhD in 2017 at the University of Salento under the supervision of Prof. F. Catino. During my PhD, I was a visiting PhD student at the University of Warsaw in the group of Algebra and Number Theory headed by Prof. J. Okniński.

My PhD thesis focuses on studying a novel algebraic structure, namely semi-brace, and its connection with set-theoretical solutions of the Yang-Baxter equation.

My research interest focuses on studying algebraic structures associated with discrete versions of some equations in mathematical physics, such as the Yang-Baxter equation and the Pentagon equation. I am mainly interested in algebraic structures such as skew braces, trusses and generalisations that organise, classify and help to find solutions of the Yang-Baxter equation and the Pentagon equation with given properties.

New preprint on arxiv: Structure algebras of finite set-theoretic solutions of the Yang-Baxter equation.

A preprint of the report of the Oberwolfach mini-workshop 2309a: Skew braces and The Yang-Baxter equation is now ready!

BIRS workshop 24w5201 selected to run at the Banff International Research Station (Alberta, Canada)!

Set–theoretical solutions of the Yang–Baxter equation

Skew braces, trusses and generalisations

Regular subgroups of the holomorph

Hopf–Galois extensions

Set–theoretical solutions of the pentagon equation