[13]  BV solutions for mean curvature flow with constant contact angle: AllenCahn approximation and weakstrong uniqueness, together with Tim Laux  
[12]  Convergence rates for the AllenCahn equation with boundary contact energy: The nonperturbative regime, together with Maximilian Moser  
[11]  Stochastic homogenization of nonlinear uniformly elliptic equations: Fluctuations of the corrector and its (higherorder) linearizations  
[10]  Weakstrong uniqueness for the NavierStokes equation for two fluids with ninety degree contact angle and same viscosities, together with Alice Marveggio  
[9]  A weakstrong uniqueness principle
for the MullinsSekerka equation, together with Julian Fischer, Tim Laux, and Theresa Simon 

[8]  Local minimizer for the interface area functional based on a concept of local paired calibrations, together with Julian Fischer, Tim Laux, and Theresa Simon 
[7]  A new varifold
solution concept for mean curvature flow: Convergence of the AllenCahn
equation and weakstrong uniqueness, together with Tim Laux,
submitted, 38 p., 2021. arXiv:2109.04233 

[6]  Weakstrong
uniqueness for the mean curvature flow of double bubbles,
together with Tim Laux, submitted, 59 p., 2021. arXiv:2108.01733 

[5] 
Corrector estimates for higherorder linearizations in stochastic homogenization
of nonlinear uniformly elliptic equations,
preprint, 83 p., 2020. arXiv:2012.04972 

[4] 
The local structure of the energy landscape in multiphase
mean curvature flow: Weakstrong uniqueness and stability of
evolutions, together with Julian Fischer, Tim Laux, and Theresa Simon, submitted, 104 p., 2020. arXiv:2003.05478 
[3]  Finite time extinction
for the 1D stochastic porous medium equation with transport noise,
Stoch PDE: Anal Comp (2021),
doi:10.1007/s40072021001889.
preprint arXiv:2001.10843 

[2]  Weakstrong uniqueness
for the NavierStokes equation for two fluids with surface tension,
together with Julian Fischer,
Arch. Ration. Mech. Anal. 236 (2020), 9671087, doi:10.1007/s00205019014862. preprint arXiv:1901.05433 

[1]  Modelled distributions
of TriebelLizorkin type, together with Tommaso Rosati, Studia Math. 252 (2020), 251297, doi:10.4064/sm180411112. preprint arXiv:1709.05202 
[T2]  Curvature driven interface evolution:
Uniqueness properties of weak solution concepts,
PhD Thesis, 2021. 

[T1]  Local boundedness of local
suitable weak solutions of the NavierStokes equations,
Master Thesis, 2017. 
09/2017  present  PhD candidate in Mathematics
Research group of Prof. Julian Fischer Institute of Science and Technology Austria (IST Austria)  
09/2017  Master of Science in Mathematics
HumboldtUniversität zu Berlin  
09/2015  Bachelor of Science in Mathematics
Freie Universität Berlin  
05/2013  Bachelor of Science in Business Administration
Freie Universität Berlin 
03/2020  Current Trends in Applied Mathematics
Minisymposium "Interfaces and Free Boundaries" University of ErlangenNürnberg  
10/2019  1st Austrian Calculus of Variations Day
University of Vienna  
09/2019  Summer School: Modeling and analysis of evolutionary problems in materials science
HCM Bonn  
09/2019  PDE 2019: Partial Differential Equations in Fluids and Solids
WIAS Berlin  
07/2019  Equadiff 2019
Leiden University  
02/2019  GAMM 2019
TU Vienna  
09/2018  Workshop "Mathematics of Thin Structures" (Modeling, Analysis and Simulation)
TU Dresden  
08/2018  69th International Workshop on "Variational Analysis and Applications"
Erice  
03/2018  Workshop on "Geometric Evolution Equations"
University of Regensburg 