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Mathematical Fluid Mechanics

Theses

Topics for theses will be found individually. If interested contact: klingenberg@mathematik.uni-wuerzburg.de
It makes sense to attend an AG or Seminar to get familiar with a topic.

 

Ongoing theses:

Master students:

Sophie Lauer proving non-uniqueness of 2-d compressible flow via convex integration
David Hannibal proving existence and uniqueness of 1-d conservation laws using the front tracking method
Simon Krotsch the generalized Active Flux method
Bastian Kraft the convex integration method
Lisa Rüppel derivatives in financial markets with stochastic volatility
Johannes Roth numerical wave propagation aided by deep learning
Giacomo Lorelli quantum simulation of PDEs

 

Bachelor students:

 

Find more thesis in the list of finished theses.