I am a PhD student in the mathematics department at Radboud University Nijmegen. I am part of the project 'Arithmetic and Geometry Beyond Shimura Varieties', led by Ben Moonen and Lenny Taelman. Currently I am working on a project about derived equivalences of generalized Kummer varieties, under the supervision of Lenny Taelman and Lie Fu.

Before this I was a master student in the complex geometry workgroup at the Mathematical Institute of University Bonn, supervised by Daniel Huybrechts, where I wrote my master's thesis about 'the Tate conjecture and finiteness results for K3 surfaces via cubic fourfolds'. I obtained my bachelor's degree at the university of Bonn in 2016 with a thesis on 'p-adic integration and birational Calabi-Yau varieties'.

- Hyperkähler varieties, in particular K3 surfaces and generalized Kummer varieties
- Derived categories of algebraic varieties and derived equivalences between them
- Comparison of derived equivalence, birationality, L-equivalnce, etc.
- Categorical resolutions of singularities

**Kernels of categorical resolutions of nodal singularities**. Joint with Warren Cattani, Franco Giovenzana, Shengxuan Liu, Luigi Martinelli, Laura Pertusi, and Jieao Song. Preprint, 2022.**Derived equivalences of generalized Kummer varieties**. Preprint, 2022.

**Derived equivalences of generalized Kummer varieties**. PhD thesis, in preparation 2022.**Finiteness results and the Tate conjecture for K3 surfaces via cubic fourfolds**. Master's thesis, supervised by Daniel Huybrechts, 2018.**p-adic integration and birational Calabi-Yau varieties**. Bachelor's thesis, supervised by Daniel Huybrechts, 2016.

**Derived equivalences of generalized Kummer varieties**. Fano varieties and Hyper-Kähler varieties. Strasbourg, January 2023 (Upcoming)**Derived equivalences of generalized Kummer varieties**. AMS-SMF-EMS Joint International Meeting: Special Session on Derived Categories and Rationality. Grenoble, July 2022

**Göttsche's formula II: Macdonald’s formula, and refined intersection theory**. PhD seminar Amsterdam-Nijmegen on Hilbert schemes of surfaces. Amsterdam SS20.**Basic Hodge theory and special cubic fourfolds**. PhD Colloquium. Nijmegen SS19**The Tate conjecture and finiteness results for K3 surfaces via cubic fourfolds**(3 talks). Master Seminar. Bonn WS17/18-SS18.

*Fano varieties and Hyper-Kähler varieties*, Strasbourg, January 2023 (Upcoming)*HyperKähler Manifolds and Related Geometries*, Cetraro, August 2022*AMS-SMF-EMS Joint International Meeting: Special Session on Derived Categories and Rationality*, Grenoble, July 2022*New Perspectives on Hyperkähler Manifolds*, Levico Terme, June 2022*43rd Autumn School in Algebraic Geometry: K3 categories and hyperkähler moduli spaces*, Lukecin (Online), September 2021*Hausdorff School: “Hyperkähler Geometry”*, Bonn, September 2021

**Riemann Surfaces**, Mastermath course, Nijmegen SS21 (teaching assistant)**Category Theory and Homological Algebra**, Nijmegen WS20 (teaching assistant)**Riemann Surfaces**, Mastermath course, Nijmegen SS20 (teaching assistant)**Galois Theory**, Nijmegen WS19 (teaching assistant)**Riemann Surfaces**, Mastermath course, Nijmegen SS19 (teaching assistant)**Lineare Algebra für Informatiker und Lehramt Mathematik**, Bonn SS17 (teaching assistant)**Analysis 2**, Bonn SS15 (teaching assistant)