AG Computational Arithmetic Geometry
This is the website of the research group "computational arithmetic geometry" at the Interdisciplinary Center for Scientific Computing (IWR) in Heidelberg.
Within algebraic number theory and arithmetic geometry, the focus of the research group is on Galois representations, their relations to modular forms and elliptic curves, their deformation theory etc., as well as on some aspects of function field arithmetic such as L-functions and Drinfeld modular forms. In addition some members work on problems of characteristic p geometry or the Galois theory of differential fields.
To tackle problems in the themes described above, we apply a broad range of methods. On one hand we pursue these questions by purely theoretical methods. On the other, we use computer algebra to carry out experiments that help us gather examples for the theory or to solve particular questions that arise from the theory. Some members of our group have also developed routines on top of existing computer algebra packages. A more detailed survey of our activities can be found here and in the publications of our members.
- Meeting for the proseminar: "p-adic Analysis" Tuesday, 09.02.2016, 11.15 am. in HS2 / INF288
- Workshop on Galois Representations, February 11-13, 2015
- Meeting for the seminar: "p-adic Geometry" Friday 07.02.2014, 10.50 am. in HS4 / INF288
- Meeting for the seminar: "Deformations of (Pseudo-)Representations" Friday 26.07.2013, 10.45am. in HS4 / INF288
- Meeting for the seminar: "Affine algebraische Gruppen" Friday 27.07.2012, 1pm. - 1.30pm. in HS2 / INF288
- Talk: Stunde der Universität at 05.05.2011 (Prof. Dr. Böckle)
- Conference and summer school Computations with Modular Forms 2011
Last Update: 02.02.2016 - 17:34