Personal profile

Research profile

I am interested in non-linear SPDEs, especially concerning well-posedness and approximation in time and space. My results include optimal pathwise uniform convergence rates for the temporal approximation of a broad class of hyperbolic SPDEs. Extending this class further to include more non-linearities is part of my current work. Moreover, I am always intrigued by applications of (C0-)semigroup theory and enjoy working at the intersection of stochastic, numerical, and functional analysis.

I gratefully acknowledge the support of my research by a Feodor Lynen research fellowship awarded by the Alexander von Humboldt foundation.

Education/Academic qualification

Doctorate, Approximation of Evolution Equations with random data, Hamburg University of Technology

Apr 2020Sept 2024

Award Date: 17 Sept 2024

Master's degree, Industrial Mathematics, Universität Hamburg

Apr 2018Mar 2020

Award Date: 18 Mar 2020

Bachelor's degree, Industrial Mathematics, Hamburg University of Technology

Sept 2014Mar 2018

Award Date: 29 Mar 2018

Keywords (LCC)

  • Q Science (General)
  • mathematics
  • SPDEs
  • evolution equations
  • approximation
  • nonlinear equations
  • convergence rates
  • semigroup theory
  • functional analysis
  • numerical analysis

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