Former Research Groups: MPI MIS

Find out more about former directors and research groups at MPI MiS, who worked on complex mathematical challenges and shaped the MPI MiS. They helped us to discover mathematical correlations and made numerous scientific achievements in their fields of research.

Current Directors and Research Groups

Ensuing position at: Hausdorff Center for Mathematics Bonn (Germany)

Ensuing position at: University Leipzig (Germany)

Ensuing position at: University Münster (Germany)

Ensuing position at: BATH (United Kingdom)

Ensuing position at: University Leipzig (Germany)

Ensuing position at: Universität Konstanz

Ensuing position at: University Heidelberg (Germany)

Ensuing position at: University Augsburg (Germany)

Ensuing position at: University Tübingen (Germany)

Ensuing position at: University of Warsaw (Poland)

Ensuing position at: University Osnabrück (Germany)

Ensuing position at: Vrije Universiteit Amsterdam (Netherlands)

Former Research Groups

Former Directors

Numerical solution of partial differential equations and integral equations, Multi-grid methods, Boundary element methods

Mathematical foundations of materials science, microstructures, micromagnatism, continuum mechanics, singular perturbations, non-linear partial differential equations and the calculus of variations

Non-linear partial differential equations, non-linear functional analysis, classical and modern mathematical physics, selected questions of mathematical chemistry and mathematical biology

Former Research Groups

Multi-scale Phenomena in Materials

Symplectic Geometry and Hamiltonian Dynamical Systems

Mathematical Biology

Emmy Noether Group

Mathematical Models for Materials

Statistical Data Analysis in the Algebraic Geometry Age

Information Theory of Cognitive Systems

Numerical Methods for Time Domain Acoustics and Electromagnetism

Geometric Measure Theory and Applications

Emmy Noether Group: Geometric Analysis in the Applied Sciences

Random Spatial Processes

Combinatorial Algebraic Geometry

Rigidity and Flexibility in PDEs

Tensors and Optimization

Structure of Evolution

Algebraic Geometry

Frobenius structures, Operads, Deformation Theory & Applications

Numerical and Probabilistic Nonlinear Algebra

Spectral Hypergraph Theory

Probability and Variational Methods in PDEs

Tropical Geometry and Computer Algebra

Discrete Sets in Geometry