Christian Amend - MIA
Juan Sebastián Burbano Gallegos - MACS
Giacomo Cristinelli - MIA
Leonardo del Grande - MIA
Dr. Sven Dummer - MIA
source: http://www.malinc.se/math/trigonometry/geocentrismen.php - Heeringa - MIA
Lucas Jansen Klomp - MIA
Muhammad Hamza Khalid - MACS
Lavinia Lanting - MIA
Kaifang Liu - MACS
Floor van Maarschalkerwaart - MIA
Ben Minoque - MAST
Hongliang Mu - MAST
Michiel Nikken - MAST
Philip Preussler - MAST
Patryk Rygiel - MIA
Hannah van Susteren - MIA
Johanna Tengler - MIA
Filippo Testa - MAST
Mei Vaish - MIA

Groups

Mathematics of Computational Science (MACS)

The Mathematics of Computational Science (MACS) group develops, analyzes, and implements advanced numerical methods for partial differential equations, with a particular focus on wave propagation, radiation transport, inverse problems, and structure-preserving algorithms. Our research combines high-order accurate discretizations, fast solvers, reduced-order models, and geometric integration techniques to enable reliable and efficient simulations for large-scale and multi-query problems arising in physics, engineering, and the applied sciences. We work closely with international academic and industrial partners and contribute both foundational mathematical advances and open-source software, aiming to bridge rigorous numerical analysis with impactful applications in photonics, imaging, plasma physics, and beyond.

Matthias Schlottbom: Numerical Analysis, Inverse Problems, PDEs, Radiative Transfer Equations

Gregor Gantner:  Numerical Analysis of PDEs, Adaptive Finite Element Methods, Boundary Element Methods, Space-Time Methods

Carlos Pérez Arancibia: Scientific Computing, Waves, Integral Equations

Tomasz Tyranowski: Numerical Anaylsis, Geometric Mechanics, (Stochastic) Geometric Integration

Mathematics of Systems Theory (MAST)

The Mathematics of Systems Theory (MAST) group bridges fundamental research in mathematical analysis & mathematical physics and model reduction to applications in control theory. Our research questions typically arise from modelling and manipulating complex physical phenomena, often resulting in infinite-dimensional systems (or "distributed-parameter systems"), e.g. represented by partial differential equations. 

Felix Schwenninger: Functional Analysis, Control of PDEs 

Frederic Schuller: Quantum Theory, Differential Geometry

Silke Glas: Numerical Analysis, Model reduction

Karsten Kruse: Functional Analysis, Topology

Fulya Kula: University Mathematics Education; Teaching and Learning Approaches

Nathanael Skrepek: Functional Analysis, PDEs


Mathematics of Imaging & Artificial Intelligence (MIA)