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

May 19. 2026

A simple and general framework for the construction of exactly div-curl-grad compatible discontinuous Galerkin finite element schemes on unstructured simplex meshes Michael Dumbser (U of Trento) May 19. 2026, 09:30 - 10:15 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).
The Discrete De Rham method Daniele Di Pietro (Université de Montpellier) May 19. 2026, 10:45 - 11:30 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).
Continuous vs. fully discrete analysis: principles, and application to Discrete De Rham scheme for Stokes equations Jerome Droniou (CNRS, IMAG) May 19. 2026, 11:30 - 12:15 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).
On the approximation properties of neural networks Jinchao Xu (KAUST, Thuwal) May 19. 2026, 14:00 - 14:45 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).
Beyond de Rham: Adaptive FEEC and High-Order Complexes Deepesh Toshniwal (TU Delft) May 19. 2026, 14:45 - 15:30 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).

May 20. 2026

Discrete tensor product BGG sequences Francesca Bonizzoni (Politecnico Milano) May 20. 2026, 09:30 - 10:15 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).
Construction of finite element differential complexes by tensor products Guido Kanschat (U Heidelberg) May 20. 2026, 10:45 - 11:30 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).
Bernstein-B`ezier techniques for linear differential operators on splines Tatyana Sorokina (Towson U) May 20. 2026, 11:30 - 12:15 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).
Conforming Finite Element Gradgrad and Divdiv complexes Jun Hu (Peking U) May 20. 2026, 14:00 - 14:45 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).
2-Complexes of Sobolev Spaces with Second-Order Differential Operators in Three Dimensions Jay Gopalakrishnan (pdx) May 20. 2026, 14:45 - 15:30 Part of Differential Complexes: Theory, Discretization, and Applications (Thematic Programme).