Universiteit Utrecht
A better future for everyone. This ambition motivates our scientists in executing their leading research and inspiring teaching. At
Utrecht University, the various disciplines collaborate intensively towards major
strategic themes. Our focus is on Dynamics of Youth, Institutions for Open Societies, Life Sciences and Pathways to Sustainability.
Sharing science, shaping tomorrow.
Working at the Faculty of Science means bringing together inspiring people across disciplines and with a variety of perspectives and backgrounds. The
Faculty has six departments: Biology, Pharmaceutical Sciences, Information & Computing Sciences, Physics, Chemistry and Mathematics. Together,
we work on excellent research and inspiring education. We do so, driven by curiosity and supported by outstanding infrastructure. Visit us on
LinkedIn and discover how you can become part of our community.
The
Mathematical Institute is part of the department of Mathematics. It organises and teaches the Bachelor's curricula in Mathematics as well as the (English-taught) Master's programme in Mathematics and some service teaching in mathematics. The Institute is internationally recognised for its research in both pure and applied mathematics. It houses the Utrecht
Geometry Centre and maintains a long-standing tradition of transdisciplinary collaboration with other scientific fields including, among others, atmosphere/ocean sciences, computational life sciences, mathematical biology, mathematical economics, medical and seismic imaging, theoretical computer science, and theoretical physics. We participate in university focus areas in Complex Systems and Applied Data Science.
You will join the Topology group. We are a large and active group, led by Gijs Heuts, Lennart Meier and Ieke Moerdijk, and have close ties to neighbouring universities as well. We have almost constantly several seminars running, for example now a joint research seminar with Amsterdam and Nijmegen and two learning seminars, one on trace methods and one on factorization homology. Additionally, we have a lot of informal exchange in group meetings, mentorship meetings and collaborations. Our research covers many areas of homotopy theory. Themes of special importance are the use of higher categories and operads, particularly in applications to chromatic, equivariant and unstable homotopy theory.