I am a Chapman Fellow in the Department of Mathematics at Imperial College London. Previously, I was a postdoctoral researcher in Bonn, working with Daniel Huybrechts. I received my Ph.D. in November 2023 from Université Paris-Saclay and Tor Vergata University under the supervision of Emanuele Macrì and Antonio Rapagnetta. Here is my CV.
I work in algebraic geometry, primarily on hyper-Kähler varieties and related topics. In particular, I study sheaves on hyper-Kähler varieties and their moduli spaces, with the aim of developing a higher-dimensional analogue of the theory for K3 surfaces. More recently, I have also become interested in Brauer groups and the period–index conjecture.
Publications and preprints:
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The tangent bundle of a generalized Kummer fourfold is obstructed.
Preprint (2026). [arXiv] -
Semi-rigid stable sheaves: a criterion and examples (with Riccardo Carini).
Preprint (2026). [arXiv] -
The period-index problem for hyperkähler varieties: Lower and upper bounds (with Daniel Huybrechts).
Preprint (2025). [arXiv] -
Derived categories of Fano varieties of lines (with Daniel Huybrechts).
Accepted in Algebraic Geometry. [arXiv] -
O'Grady's tenfolds from stable bundles on hyper-Kähler fourfolds.
Preprint (2024). [arXiv] -
Towards a modular construction of OG10.
Compositio Mathematica, 160 (2024). [arXiv] [Journal] -
Stable sheaves on K3 surfaces via wall-crossing.
Kyoto Journal of Mathematics, 64(2) (2024). [arXiv] [Journal]
Expository writing:
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Hyper-Kähler varieties: Lagrangian fibrations, atomic sheaves, and categories (with Emanuele Macrì and Paolo Stellari)
Survey written in the occasion of the 2025 Summer Research Institute in Algebraic Geometry.
Preprint (2026). [arXiv] -
The Looijenga–Lunts–Verbitsky Algebra and Verbitsky's Theorem
Milan Journal of Mathematics, 90 (2022) [Journal] -
A modular construction of OG10
Oberwolfach reports, (2024) [Link] -
Stable sheaves on hyper-Kähler manifolds
PhD Thesis (2023). [Link]