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. OkniĊski.

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.

Finite idempotent set-theoretic solutions of the Yang-Baxter equation accepted for publication in *Int. Math. Res. Not.*

A provisional schedule of the conference Group, rings and Yang-Baxter 2023 is online

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

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