Proof of cases of the Farrell-Jones conjecture & disproof of the unit conjecture for group rings
© MM
Structure and classification of C∗-algebras
© MM
Research highlights in quantum field theories & stochastic analysis
© MM
New formulas in stochastic geometry
© MM
Stochastic homogenisation of free-discontinuity functionals
© MM
Numerics in high-dimensional non-linear geometric spaces
© MM
Advancing the frontier of model order reduction
© MM/vl
Deep Learning methods for high-dimensional PDEs
© MM
Some of the most significant breakthroughs
© MM
Computation of the K-theory of Z/n
© MM
Shimura varieties and moduli spaces of G-shtukas
© MM
Martin’s Maximum++ implies Woodin’s P_max axiom
© MM
Constructions for sharply 2-transitive groups & model-theoretic approach to perfectoid fields
© MM
Non-linear stability in general relativity
© MM
Proof of the Hopf conjecture under symmetry assumptions
© MM
Proof of cases of the Farrell-Jones conjecture & disproof of the unit conjecture for group rings
© MM
Structure and classification of C∗-algebras
© MM
Research highlights in quantum field theories & stochastic analysis
© MM
New formulas in stochastic geometry
© MM
Stochastic homogenisation of free-discontinuity functionals
© MM
Numerics in high-dimensional non-linear geometric spaces
© MM
Advancing the frontier of model order reduction
© MM/vl
Deep Learning methods for high-dimensional PDEs
© MM
Some of the most significant breakthroughs
© MM
Computation of the K-theory of Z/n
© MM
Shimura varieties and moduli spaces of G-shtukas
© MM
Martin’s Maximum++ implies Woodin’s P_max axiom
© MM
Constructions for sharply 2-transitive groups & model-theoretic approach to perfectoid fields
© MM
Non-linear stability in general relativity
© MM
Proof of the Hopf conjecture under symmetry assumptions
© MM
Proof of cases of the Farrell-Jones conjecture & disproof of the unit conjecture for group rings
© MM

Research

© MM/vl

The aim of research at Mathematics Münster is the implementation of integrated approaches to solve important problems across different mathematical fields. We view mathematical research as an organic whole with countless connections between fields, and specifically promote the development of mathematical methods that lead to cross-disciplinary scientific breakthroughs.

Guided by the three unifying principles Dynamics–Geometry–Structure, we thoroughly analyse how mathematical objects dynamically evolve, consistently adopt a geometric perspective, and identify deeper, often hidden structures behind specific problems.

Latest research news

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New Postdoc Paper Talk

with Dr. Ksenia Fedosova

In the second episode of Postdoc Paper Talk, Dr. Ksenia Fedosova discusses her recently published paper "Convolution identities for divisor sums and modular forms" in PNAS with Prof. Dr. Christopher Deninger. Ksenia Fedosova works at the intersection of global analysis, number theory, and mathematical physics.

© MM/vl

New Humboldt postdocs have started at Mathematics Münster

As a Henriette Herz Scout, Prof. Dr. Franziska Jahnke can recommend postdocs from abroad for a Humboldt Research Fellowship. Now the investigator of Mathematics Münster has taken this opportunity to bring Dr. Mariana Vicaria and Dr. Floris Vermeulen to Münster. In this interview, they talk about their reasons to come to Münster, their research projects, and their start.

© MM/vl

Clay Senior Scholar Award for Hendrik Weber

For his contribution to the research programme "Recent Trends in Stochastic Partial Differential Equations", Prof. Dr. Hendrik Weber, investigator at Mathematics Münster, has been awarded a Clay Senior Scholar Award by the Simons Laufer Mathematical Sciences Institute (SLMath, formerly MSRI).

© Harald Sippel
© MM/vl

Von Kaven Prize for Thomas Nikolaus

This year’s von Kaven Prize from the German Research Foundation (DFG) is awarded to Prof. Dr. Thomas Nikolaus. The prize honours mathematicians for outstanding research achievements. Thomas Nikolaus, spokesperson of our Cluster, conducts research in the fields of homotopy theory and K-theory, at the intersection of topology and algebra.