Research Bio

Franziska Weber is an applied mathematician interested in the analysis and numerical approximation of nonlinear partial differential equations emerging in fluid dynamics, multi-phase flows, complex fluids and mathematical biology. Her goal is the development of efficient and convergent numerical methods for these applications. Besides that, she have worked on uncertainty quantification using multilevel Monte Carlo methods for nonlinear evolution equations. More recently, she has started working on problems related to turbulence and statistical descriptions of nonlinear conservation laws.

Research Expertise and Interest

applied mathematics, mathematical analysis, numerical analysis, nonlinear partial differential equations