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Events
Regular lectures Summer semester 2024

MPI for Mathematics in the Sciences / University of Leipzig

see the lecture detail pages

lecture

01/04/2024 31/07/2024

Regular lectures Summer semester 2024

Please find more information about the lectures at the detail pages.

For rooms at the MPI MiS please note:
Use the entry doors Kreuzstr. 7a (rooms A3 01, A3 02) and Kreustr. 7c (room G3 10), both in the inner court yard, and go to the 3rd. floor.
To reach the Leibniz-Saal (E1 05, 1st. floor) and the Leon-Lichtenstein Room (E2 10, 2nd. floor) use the main entry Inselstr. 22.

Please remember: The doors will be opened 15 minutes before the lecture starts and closed after beginning of the lecture!

Upcoming Events of This Lecture

talk

Apr 29, 2024 14:00

Homogenization of elliptic PDE in divergence-form: large-scale regularity and quantitative results

Peter Morfe

See Details

talk

Apr 30, 2024 13:30

Using toric geometry

Simon Telen

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talk

May 1, 2024 10:00

Topics in fluid PDEs

Bian Wu

See Details

talk

May 2, 2024 11:00

Topics in Mathematical Fluid Dynamics

Alexander Shnirelman

See Details

talk

May 2, 2024 13:30

Reading group on Combinatorial Commutative Algebra

Barbara Betti

See Details

talk

May 3, 2024 14:00

Metric geometry

Jürgen Jost

See Details

talk

May 6, 2024 13:30

IMPRS-Ringvorlesung: Summer semester 2024

Nikolay Barashkov
James Reed Farre

See Details

Previous Lectures


Apr 1, 2024	Rainer Sinn Combinatorics SubscriptionSubscription to the mailing list is also possible by sending an email with subject "subscribe" and empty email body to lecture-rs-s24-join@mis.mpg.deDate and time infoMonday 9.15-10.45 Subscribe
Apr 1, 2024	Francesca Tombari Stability of persistent homolgy SubscriptionSubscription to the mailing list is also possible by sending an email with subject "subscribe" and empty email body to lecture-ft-s24-join@mis.mpg.deIn this mini-course, we introduce persistent homology of a continuous function on a topological space. We define two descriptors, called the persistence Betti numbers functions and persistence diagrams and study the relations between them. In particular, we show that they are equivalent topological descriptions of the function and that one can be recovered from the other. We conclude by showing that persistent homology is a stable descriptor of a continuous function with respect to the uniform norm.KeywordsPersistence diagram, persistence Betti numbers function, bottleneck distancePrerequisitesBasic notions of linear algebra and calculus are enough. Knowing the definition of homology may also help.AudienceThe target audience is math undergraduate students. But anyone who would like to see more details on the main objects in Topological Data Analysis is also welcome.LanguageEnglish Subscribe

Administrative Contact

Katharina Matschke

MPI for Mathematics in the Sciences Contact via Mail