News Overview

In July, we proudly present two talks in Hei­del­berg on the Poincaré Conjecture, one of the seven famous, complex “Millennium Prize Problems” defined by the Clay Mathematics Institute in 2000. On July 15 and 22, respectively, Prof. Dr. Markus Banagl (Uni Hei­del­berg) and Prof. Dr. Sebastian Hensel (LMU Munich) will give insights into this intriguing subject and recent developments in the field. After the talk on July 22, there will be the opportunity to talk to the lecturer and other scientific experts and to participate in a hands-on exploration of geometry and topology at the Hei­del­berg Experimental Geometry Lab (HEGL). These events are part of a nationwide Millennium Prize Problems celebration. The solution to each of these problems carries a prize of 1 million USD. Among them, only the Poincaré conjecture has been fully resolved. Established by Henri Poincaré in 1904 and proved by Grigori Perelman in 2003, it states that every finite three-dimensional space without boundary, on whose surface every loop can be continuously contracted to a point, must have the form of a three-dimensional sphere.

Details on the programme can be found on the event page of the Re­search Station Geometry & Dynamics.
Please also see the associated press release (German).