Welcome to the ESI

The Erwin Schrödinger International Institute for Mathematics and Physics (ESI) is a programme-oriented research institute for mathematics and physics at the University of Vienna. Since its opening in 1993 it has been the mission of the ESI to advance research in mathematics and physics through fruitful interaction between scientists from these disciplines. [more]


If you are interested in applying for an ESI activity, please check out the links below:

Upcoming Talks

Apr 29. 2026

The BGG construction VII Andreas Cap (U of Vienna) Apr 29. 2026, 11:00 - 12:15 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).
Commuting projections preserving discrete boundary data Johnny Guzman (Brown U, Providence) Apr 29. 2026, 14:00 - 14:45 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).
Towards a de-Rahm like Complex for Hyperbolic Problems Michael Reichelt (TU Graz) Apr 29. 2026, 14:45 - 15:30 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).
A Minimal-Deformation-Rate Framework for Surface Evolution: From Curvature Flows to Shape Optimization Rong Tang (PolyU, Hong Kong) Apr 29. 2026, 16:00 - 16:45 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).

Apr 30. 2026

The BGG construction VIII Kaibo Hu (U of Oxford) Apr 30. 2026, 09:30 - 10:45 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).
The BGG construction IX Kaibo Hu (U of Oxford) Apr 30. 2026, 11:00 - 12:15 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).
The BGG construction X Kaibo Hu (U of Oxford) Apr 30. 2026, 14:00 - 15:30 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).

May 04. 2026

Regge metrics with enhanced trace Snorre Christiansen (U Oslo) May 04. 2026, 14:00 - 14:45 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).
Finite element methods for isometric embedding of Riemannian manifolds Ganghui Zhang (U of Oxford) May 04. 2026, 14:45 - 15:30 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).

May 05. 2026

The Closed Range Property of the De Rham Complex in Unbounded Domains Dirk Pauly (TU Dresden) May 05. 2026, 09:30 - 10:15 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).