Announcements

Upcoming events

  • 8th Bethe Center Workshop "Particle Physics meets Cosmology", October 10 - 14, 2016, Physikzentrum Bad Honnef
    Convenors: Hans Peter Nilles, Cristiano Porciani, Matthias Bartelmann, Wilfried Buchmüller, Arthur Hebecker, Bruno Leibundgut, Thomas Konstandin, Jochen Weller
  • Bethe-Colloquium by Peter Scholze, October 27th 2016
  • Bethe-Colloquium by Markus Gabriel, November 14th 2016
  • Bethe-Colloquium by Joachim Schultze, November 21th 2016
  • Bethe Forum "Beyond the standard Higgs-system", Nov. 28th - Dec. 2nd, 2016
    Convenors: Sabine Kraml (Grenoble), Hans Peter Nilles (Bonn), Tilman Plehn (Heidelberg) and Veronica Sanz (Sussex)

Further information will be given as soon as they are available.

8th Bethe Center Workshop "Particle Physics meets Cosmology"

10.10.2016 – 14.10.2016
Poster 8th Bethe Center Workshop
We are happy to announce the 8th Bethe Center Workshop "Particle Physics meets Cosmology" on October 10 - 14, 2016 in Physikzentrum Bad Honnef, Hauptstr. 5, 53604 Bad Honnef. The organizers are Hans Peter Nilles (co-chair), Cristiano Porciani (co-chair), Matthias Bartelmann, Wilfried Buchmüller, Arthur Hebecker, Bruno Leibundgut, Thomas Konstandin and Jochen Weller. The workshop is jointly organized by Transregio 33 - The Dark Universe (Bonn, Heidelberg, München) and SFB 676 Particle, Strings and the Early Universe (Hamburg).

More information and the application form are available here.

Bethe Colloquium by Peter Scholze

October 2016
Zaharijas

October's Bethe Colloquium will take place on October 27th
(4:15 pm) in Hörsaal I:

  • Peter Scholze (Mathematical Institute Bonn)
  • Hyperbolic 3-manifolds and Galois representations
  • Hörsaal I, Physikalisches Institut

Abstract: A large part of modern number theory deals with the relation between algebraic objects and analytic objects, as in the famous Shimura-Taniyama-Weil conjecture relating elliptic curves with modular forms, whose proof by Wiles, completed by Taylor, et. al., lead to the solution of Fermat's Last Theorem. I will try to explain the general Langlands conjectures underlying this picture, and describe some recent results, in particular in the situation mentioned in the title.