Research interests:

•      Equilibrium and non-equilibrium statistical systems

•      Geometrical and topologcial aspects of second-order phase transitions

•      Numerical high performance simulations

Education:

•  Since 2016: PhD Student of Prof. H. Hinrichsen

• 2015: Master of Science in Physics (University of Würzburg), Thesis: Massively parallel non-uniform Poisson solver and its application to thermonuclear supernova modeling
• 2013: Bachelor of Science in Physics (University of Würzburg)

Publications:

• Fast algorithm for topologically disordered lattices with constant coordination number
  M. Schrauth and J. S. E. Portela
  arxiv.org/abs/1907.05040
   
• Relevance of topological disorder on the directed percolation phase transition
  M. Schrauth, J. S. E. Portela, and F. Goth 
  arxiv.org/abs/1907.05809
   
• Universality of continuous phase transitions on random Voronoi graphs
  M. Schrauth and J. S. E. Portela
  arxiv.org/abs/1907.12494
   
• Violation of the Harris-Barghathi-Vojta Criterion
  M. Schrauth, J. S. E. Portela, and F. Goth
  Phys. Rev. Lett. 121, 100601 (arxiv.org/abs/1803.08753)
   

• Diffusion and first-passage characteristics on a dynamically evolving support
  M. Schrauth and M. Schneider
  arxiv.org/abs/1803.07010

• Two-dimensional Ising model on random lattices with constant coordination number
  M. Schrauth, J. Richter, and J. S. E. Portela
  Phys. Rev. E 97, 022144 (2018) (arxiv.org/abs/1711.07981)

• The Progenitor Systems of Thermonuclear Supernovae
  W. Hillebrandt, M. Bulla, M. Kromer, R. Pakmor, F. K. Röpke, M. Schrauth, & S. A. Sim (2018)
  NIC Series, Vol. 49, NIC Symposium 2018, NIC Symposium 2018, Jülich (Germany), 99 – 106   
   
• Characteristics of a random walk on a self-inflating support
  L. Kades, M. Schrauth, M. Schneider and H. Hinrichsen
  arXiv:1601.03864 (2016)