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List of People at MPIM

People currently working at MPIM or arriving soon.

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Format: 2026-10-06

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2026-11-01 -- 2027-10-31

Lorenzo La Porta

Universitá di Padova

Arithmetic Geometry, Shimura varieties, G-zips, theta operators, Serre conjectures

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2025-09-01 -- 2028-08-31

Antoine Labelle

McGill University
labelle[at]mpim-bonn[dot]mpg[dot]de

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2025-08-01 -- 2027-07-31

Yixin Lan

Chinese Academy of Science
lanyx1997[at]mpim-bonn[dot]mpg[dot]de

quiver representations, canonical basis, ategorification, quiver varieties

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2026-11-01 -- 2027-03-31

Junghun Lee

Chonnam National University

Number Theory -> Analytic number theory, Riemann zeta function, distribution of zeros, nonarchimedean analysis, nonarchimedean dynamics, Berkovich dynamics

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2024-10-01 -- 2027-09-30

Shun Ming Samuel Lee

Universität Bonn
samuellee[at]mpim-bonn[dot]mpg[dot]de

Low-dimension Topology and Algebraic Topology, in specific the relationship between finite type invariants of knots,the Goodwillie-Weiss embedding calculus

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2026-11-21 -- 2026-12-18

Simon Lentner

Universität Hamburg,Okinawa Institute of Science and Technology

algebra, representation theory, quantum groups and their Borel parts, the Nichols Algebras, Connections to Theoretical Physics, especially Symmetries in Quantum Theory and Statistical Physics

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2027-05-01 -- 2029-04-30

Yau Wing Li

University of Melbourne

Representation Theory, affine Hecke categories, geometric representation theory, endoscopic group, Langlands program

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2026-10-01 -- 2028-08-31

Aidan Lindberg

University of Toronto
lindberg[at]mpim-bonn[dot]mpg[dot]de

Complex and Symplectic Geometry, holomorphic Poisson geometry, Lie groupoids, Hodge structures, quantization

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2026-10-05 -- 2028-09-30

Jakub Löwit

Institute of Science and Technology Austria
lowit[at]mpim-bonn[dot]mpg[dot]de

Arithmetic Geometry, Representation Theory, affine Grassmannian, algebraic K-theory, equivariant geometry, geometric representation theory, Langlands program

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2027-06-01 -- 2027-07-31

Yu Luo

University of Wisconsin-Madison

Number Theory, Shimura variety, arithmetic intersection

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