• MS01: Adaptive finite element methods for variational inequalities
  • MS02: Algorithmic aspects of optimal control
    • Daniel Walter, Humboldt-Universität zu Berlin, Deutschland
  • MS03: Approximating and discretizing with structure
  • MS04: Artificial boundary conditions for wave problems in unbounded domains
  • MS05: Computational PDE-constrained optimization
  • MS06: Computational stochastic PDEs
  • MS07: Eigenvalue problems in applied mathematics
  • MS09: Machine learning and computational micromagnetism
  • MS10: Numerical methods for kinetic transport equations
  • MS11: Numerical methods for wave propagation problems
  • MS13: Modeling and numerics of (relativistic) Schrödinger equations
  • MS14: Numerical solution of problems arising in modeling and optimization of complex fluid mechanics problems
  • MS16: Recent developments in finite element methods for nonlinear problems
    • Neela Nataraj, Indisches Institut für Technologie, Bombay, Indien
  • MS18: Reliable modeling of nonlinear problems
    • Johannes Kraus, (Universität Duisburg-Essen, Deutschland)
    • Sergej Repin, Steklov Mathematisches Institut, Russland & Universität Jyväskylä, Finnland
  • MS19: Space-time solvers for evolutionary PDEs
  • MS20: Virtual element methods for PDEs
    • Rekha Khot, Indisches Institut für Technologie, Bombay, Indien
  • MS21: Multiscale methods for materials and molecules