PostDoc Fellowship
Fondation Sciences Mathématiques de Paris · Sorbonne Paris North University, France
Own project: Polarization dependent interface conditions for Maxwell’s equation.
Academic positions, education, research stays, funding, awards, service, and talks.
Fondation Sciences Mathématiques de Paris · Sorbonne Paris North University, France
Own project: Polarization dependent interface conditions for Maxwell’s equation.
Technical University of Dortmund, Germany · group of Prof. Dr. Ben Schweizer
University of Augsburg, Germany · group of Prof. Dr. Malte A. Peter
Thesis: Analytical homogenisation of transport processes in evolving porous media · Grade: summa cum laude.
Technical University of Munich, Germany
Thesis: Homogenization of Stokes Flow with Evolving Microstructure · Grade: with high distinction, with honours.
Student in the elite study program TopMath.
University of Augsburg, Germany
Thesis: Homogenisierung eines Reaktions-Diffusions-Problems mit veränderlicher Mikrostruktur.
Student in the elite study program TopMath.
Student research assistant (2017): group of Prof. Dr. Tobias Harks; development of algorithmic mechanisms for optimal allocation of resources.
Student tutor (2014–2016): tutorial classes in analytic geometry, algebra and numerical analysis.
SGL Carbon
Numerical implementation of models for elastoplastic deformations.
Research on water-wave interactions with multiple horizontal thin elastic or poroelastic plates.
Participation in the programme Mathematical theory and applications of multiple wave scattering.
Research on multiscale fluid-solid interaction.
Two-year full-time research position for the own project Polarization dependent interface conditions for Maxwell’s equation.
Part-time research position. Funding volume: approx. 35,000 EUR.
Project: Coupled advection-reaction-diffusion problems with evolving microstructure: analysis and homogenisation. Funding volume: approx. 52,000 EUR.
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