Projects
Machine learning algorithms for the conservative-to-primitive conversion in relativistic hydrodynamics
Master thesis of aritificial intelligence studying the application of machine learning algorithms to speed up expensive numerical relativity simulations of neutron stars and supernovae. The thesis was performed at the Institute for Theoretical Physics (ITF) at KU Leuven, under supervision of Tjonnie Li and Johan Suykens from ESAT.
A PDF version of the thesis can be found here.
My presentation of my research can be found here.
Holographic RG flows in gauged supergravity
Master thesis of physics studying the applications of AdS/CFT in four-dimensional supergravity theories. The thesis was performed at the Institute for Theoretical Physics (ITF) at KU Leuven, under supervision of Nikolay Bobev.
A PDF version of the thesis can be found here.
My presentation of my research can be found here.
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Supersymmetric black holes and the black hole attractor mechanism
Exam report on supersymmetric black holes and black hole attractors as solutions to supergravity theories, made in the context of the Advanced Field Theory course of KU Leuven, taught by Antoine Van Proeyen.
A PDF version of the report can be found here.
The presentation of this report can be found here.
Spatiotemporal coordination of the cell divison cycle
Research internship performed at GelensLab, under supervision of Lendert Gelens and Daniel Ruiz Reynés, investigating the behaviour of spiral wave and target wave phenomena observed in cell cycle oscillations via simulations and dynamical systems theory.
A PDF version of the report can be found here.
The presentation of this report can be found here.
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On Quantum Harmonic Oscillators, Modularity and Algebraic Number Theory
Physics bachelor thesis on modular forms and their appearance in theoretical physics, such as quantum mechanics, quantum field theory and conformal field theory, supervised by Valentin Reys.
A PDF version of the report can be found here.
On Algebraic Geometry and the 27 Lines on Smooth Cubic Surfaces in $\mathbb{C}P^3$
Mathematics bachelor thesis on an introduction to algebraic geometry and proof that every smooth cubic surface in $\mathbb{C}P^3$ contains 27 lines, supervised by Feng Hao.
A PDF version of the report can be found here.