I am a PhD student in Applied Mathematics currently working at the Karlsruhe Institute of Technology (KIT). I am part of the research groups Collaborative Research Center (CRC) 1173, funded by the Deutsche Forschungsgemeinschaft (DFG), and Computational Science and Mathematical Methods (CSMM). My work is focused on developing computationally efficient numerical algorithms that capture varying behaviours of the thermal radiative transfer. Additionally, I also focus on developing new methods for quantifying uncertainties in these systems based on exploiting underlying structures. I am committed to the idea of making scientific knowledge available to the public and one can find a selection of my publications, talks and software below.
I had the opportunity to attend and speak at SIAM CSE 2025 in Fort Worth, Texas — a fantastic gathering of experts in computational science and engineering. I presented "On Asymptotic-Preserving Dynamical Low-Rank Approximation for Thermal Radiative Transfer" and connected with many inspiring researchers pushing the boundaries of CSE.
I travelled to Singapore to give a talk at SciCADE 2024. I presented "A multi-scale low-rank integrator for Marshak waves" — a great experience to learn about recent advances in differential equations and scientific computing.
I attended ICOSAHOM (International Conference on Spectral and High Order Methods) in Montreal, Canada. A great opportunity to present my work and discuss the latest developments in spectral and high-order numerical methods with the community.
I attended ENUMATH (European Conference on Numerical Mathematics and Advanced Applications) in Heidelberg, Germany — a leading European forum for numerical analysis and scientific computing, bringing together researchers from across the continent.
Code associated with my publications is openly available on GitHub. Each repository contains the full source code and instructions to reproduce the results of the corresponding paper.
Parallel, energy-stable low-rank integrator for nonlinear multi-scale thermal radiative transfer.
Low-rank variance reduction for uncertain radiative transfer using control variates.
Asymptotic-preserving and energy stable dynamical low-rank approximation for thermal radiative transfer equations.
To get in touch write me an email.
