This is a short version of my CV. You can find a longer version here.
03/2025 - 03/2028
working on mathematical and statistical foundations of scientific machine learning for partial differential equation
supervised by Prof. Sven Wang
supported by German Research Foundation - SPP “Theoretical Foundations of Deep Learning”
10/2022 - 02/2025
Focus on stochastic analysis, (stochastic) partial differential equations, nonparametric statistics and mathematical foundations of deep learning
Master’s thesis on: “Fluctuations in Long-Range Interacting Particle Systems and Energy Solutions of Fractional SPDEs”, supervised by Prof. Nicolas Perkowski (FU Berlin), in collaboration with P. Goncalves and P. Cardoso
08/2023 - 12/2023
Focus on Differential Geometry, Numerical PDEs and Machine Learning, Continuous Optimization
10/2019 - 09/2022
Focus on Partial Differential Equations, Calculus of Variations and Stochastic Processes
Bachelor’s thesis on: “Mosco Convergence of Quadratic Dirichlet Forms”, supervised by Prof. Anna Dall'Acqua
05/2024 - 03/2025
Research Project on Low-Rank Nonparametric Density Estimation and Sequential Variational Auto Encoders for EEG-MEG data
Teaching Assistantship: Graded weekly assignments and exam for the lectures Deep Learning 1 and 2
06/2022 - 09/2023
Financial Data Processing: Built data pipelines for millions of portfolio loans in Python and developed regression and tree-based time series forecasting models used for internal stress testing and risk calculations purposes
Quantitative Research: Developed novel entropy-based method to determine alternate credit default timestamps, established new metrics for model quality quantification, integrated them into the existing projection models and calibrated them to create new portfolio models
Model Validation & Recalibration: Implemented Monte-Carlo based resampling methods for stability analyses and recalibrated internal risk forecasting models
10/2020 - 06/2022
Led tutorials for 30 students in the Mathematical Training Camp, contributing to curriculum development for a three-week preparatory course
Led Tutorials graded assignments and exams for groups of up to 20 students in Linear Algebra, Real and Complex Analysis, Measure Theory, Probability Theory and Statistics and Differential Equations