Faculty with topics

Faculty

• Robbin Bastiaansen
  Mathematics of climate and ecosystems, dynamical systems, tipping points/bifurcations, pattern formation.
• Rob Bisseling
  Scientific computing, parallel algorithms, sparse matrix computations, bioinformatics.
• Viktor Blåsjö
  History of mathematics, especially in the early modern period.
• Martin Bootsma
  Infectious disease epidemiology.
• Guy Boyde
  Unstable homotopy theory, Goodwillie calculus, homology stability of algebras.
• Christian Carrick
  Algebraic Topology, equivariant homotopy, chromatic homotopy.
• Gil Cavalcanti
  Differential geometry and differential topology of symplectic, complex and generalized complex manifolds as well as their applications to string theory.
• Leandro Chiarini Medeiros
  Probability Theory, Statistical Mechanics, Random Walks, Stochastic Processes, Stochastic Partial Differential  Equations, Gaussian Fields.
• Gunther Cornelissen
  Arithmetic Geometry (and connections with logic, number theory and mathematical physics).
• Marius Crainic
  Differential geometry (Poisson and symplectic geometry, Lie theory, geometry of PDE's) and noncommutative geometry (cyclic cohomology, K-theory, index theory).
• Karma Dajani
  Ergodic theory and its application to other fields such as number theory, probability theory and symbolic dynamics.
• Fieke Dekkers
  Modelling of long term health effects of exposure to ionizing radiation.
• Sjoerd Dirksen
  High-dimensional probability theory, mathematical signal processing, compressed sensing, dimensionality reduction methods, probability in Banach space.
• Remy van Dobben de Bruyn
  Algebraic geometry in positive and mixed characteristic, Chow motives, intersection theory, étale cohomology, and étale homotopy.
• Carel Faber
  Algebraic geometry (moduli spaces of curves and of abelian varieties, tautological classes, Siegel and Teichmüller modular forms and their relation to the cohomology of moduli spaces, linear orbits of plane curves)
• Jason Frank
  Numerical analysis of ordinary and partial differential equations, geometric numerical integration, mathematical modelling and dynamical systems.
• Martin Genzel
  High-dimensional probability theory, mathematical signal processing, compressed sensing, inverse problems, machine learning.
• Carla Groenland
  Discrete mathematics and algorithms (extremal combinatorics, structural graph theory, parameterised complexity).
• Lech Grzelak
  Computational and Quantitative Finance, derivative pricing, quantitative risk management, Monte Carlo simulation, stochastic processes, machine learning.
• Heinz Hanßmann
  Dynamical systems.
• Gijs Heuts
  Algebraic topology, specifically Goodwillie calculus, chromatic homotopy theory, higher category theory and operads.
• Mikhail Hlushchanka
  Holomorphic and symbolic dynamics, self-similar groups theory, conformal and fractal geometry.
• Valentijn Karemaker
  Arithmetic geometry and number theory (rational points on, zeta functions of, and Galois representations attached to algebraic varieties).
• Artem Kaznatcheev
  Mathematical Biology (evolutionary dynamics of cancer; evolutionary game theory; fitness landscapes) and Theoretical Computer Science (computational complexity; constraint satisfaction; local search).
• Willemien Kets
  Game theory, mathematical economics, complex systems.
• Martijn Kool
  Algebraic geometry. Moduli spaces of sheaves on toric varieties. Stable pair invariants and their connections with enumerative geometry.
• Ivan Kryven
  Mathematical Modeling, Complex Networks, Random Graphs, Statistical Mechanics, Mathematical Chemistry.
• Yuri Kuznetsov
  Dynamical systems (theory, numerical methods, applications).
• Tristan van Leeuwen
  Scientific computing, inverse problems, image reconstruction, computed tomography and PDE-constrained optimization.
• Tobias Lenz
  Algebraic topology, in particular: equivariant and global homotopy theory, algebraic K-theory, (parameterized) higher category theory and model category theory.
• Stefano Marseglia
  Computational arithmetic geometry and number theory. More precisely, abelian varieties over finite fields and ideal class monoid of orders in number fields.
• Leandro Chiarini Medeiros
  Probability Theory, Statistical Mechanics, Random Walks, Stochastic Processes, Stochastic Partial Differential Equations, Gaussian Fields.
• Lennart Meier
  Algebraic topology, moduli of elliptic curves, (topological) modular forms.
• Nicolas Michel
  History and philosophy of modern mathematics in Western Europe, with a focus on notational technologies and cultural history.
• Ieke Moerdijk
  Algebraic topology, applications of topology to mathematical logic.
• Paige Randall North
  Category theory, homotopy theory, higher category theory, logic, homotopy type theory, and connections of those subjects with computer science and engineering.
• Jaap van Oosten
  Logic; realizability, proof theory, topos theory, models of computability.
• Kees Oosterlee
  Computational finance, quantitative risk management, backward stochastic differential equations (BSDEs), numerical approximation of conditional expectations, Monte Carlo simulation, machine learning in finance, decision making under uncertainty.
• Marta Pieropan
  Arithmetic geometry (connections with birational geometry, analytic number theory and logic); Diophantine geometry of Fano and rationally connected varieties.
• Álvaro del Pino Gomez
  Differential topology and geometry, particularly questions regarding the homotopy type of spaces of geometric structures. Mostly h-principle techniques in the context of spaces of tangent distributions (contact structures, Engel structures, foliations with symplectic/contact leafwise structures).
• Thijs Ruijgrok
  Dynamical systems, evolutionary game theory.
• Wioletta Ruszel
  Probability, interacting particle systems and critical phenomena, self-organized criticality and sandpile models, random interface models, scaling limits.
• Palina Salanevich
  Applied harmonic analysis and time-frequency analysis, with applications in signal processing problems, such as phase retrieval and quantization; high-dimensional probability theory; signal processing on graphs.
• Cristian Spitoni
  Statistical mechanics (metastability for lattice spin systems with serial or parallel dynamics); statistics (semi-Markov multi-state models; prediction error for multi-state models); infectious disease epidemiology.
• Niall Taggart
  Algebraic topology, specifically functor calculus, stable and equivariant homotopy theory, model categories and higher category theory.
• Carolina Tamborini
  Moduli space of abelian varieties and its totally geodesic subvarieties, moduli space of curves, symmetric subspaces of the Siegel space, period maps, and Hodge theory.
• Lola Thompson
  Analytic number theory, and its applications to spectral geometry.
• Marieke van der Wegen
  Graph theory; graph algorithms.
• Steven Wepster
  History of Mathematics; special interest in the Dutch Golden Age, and in links with astronomy and navigation.
• Paul Zegeling
  Scientific Computing, Numerical Methods for Ordinary and Partial Differential Equations, Adaptive Grid Techniques.
• Fabian Ziltener
  Symplectic geometry, gauge theory, and partial differential equations.

Emeriti

• Erik van den Ban
  Lie groups, symmetric spaces, harmonic analysis, representation theory, Radon transforms, differential geometry.
• Erik Balder 
  Convex analysis and measure theory (in particular variational convergence); game theory and mathematical economics (in particular existence of equilibria).
• Frits Beukers 
  Number theory (in particular diophantine matters), Arithmetic and monodromy of linear differential equations, hypergeometric functions.
• Henk Bos 
• Roelof Bruggeman 
  Automorphic forms.
• Odo Diekmann
  Mathematical Population Dynamics and Epidemiology of Infectious Diseases; Dynamical Systems, in particular those generated by Delay Equations.
• Roberto Fernandez
  Probability, mathematical statistical mechanics, stochastic processes, mathematical physics.
• Robert Harry van Gent 
  History of astronomy, mathematics and scientific instruments.
• Jan Hogendijk 
  History of mathematical sciences in antiquity, medieval Islamic civilization, medieval Europe, and in the Netherlands.
• Wilberd van der Kallen 
  Algebraic groups, their representations and geometry.
• Johan A.C. Kolk
  Distribution theory and harmonic analysis on Lie groups.
• Johan van de Leur
  Lie Theory, Integrable Systems, Mathematical Physics.
• Eduard Looijenga 
  Algebraic geometry (emphasis on Moduli) and also: Hypergeometric Functions, Mapping class groups, Conformal Blocks.
• J.G.M. Mars 
• Frans Oort 
  Algebraic geometry, arithmetic algebraic geometry, moduli of abelian varieties in positive characteristic.
• Dirk Siersma 
  Geometry and Topology (in particular Singularity Theory).
• Gerard Sleijpen
  Scientific computing (in particular numerical linear algebra).
• Jan D. Stegeman 
• Jan Stienstra 
  Hypergeometric systems; Calabi-Yau and toric varieties; Frobenius operators in various contexts; quivers and dimers; connections with string theory.
• Ferdinand Verhulst 
  Quantitative analysis and singular perturbations of nonlinear dynamical systems.
• Henk A. van der Vorst 
  Numerical Analysis (emphasis on Linear Algebra; Iterative methods for linear systems and eigenvalue problems).