Research Groups
Research Group of Cornelius Greither (C. Greither, S. Petersen, C. Wittmann)
Our principal interests are in the fields Algebraic Number Theory, Arithmetic Geometry, and Algorithmics. C.G. is working on Galois module structure and Iwasawa theory, in the general framework of the equivariant Tamagawa number conjectures of Burns of Flach. We do try to also obtain explicit results which can be stated in classical language.C. Wittmann and S. Petersen are interested in varieties over finite fields. C.W. is working, among other things, on zeta functions and algorithmic issues. S.P. deals with Jacobians of superelliptic curves and their twists in his PhD thesis.
During the last years we
completed collaborative
projects with
David Burns (King's College,
London), Radan Kucera
(Brno, Czech Republic),
B. Sodaigui
(Valenciennes, France),
Nigel Byott (Exeter, UK),
X. Roblot (Lyon) and
B. Tangedal (Charleston).
There are established
contacts with colleagues
at universities in
Regensburg, St. Petersburg,
Rome, Tokyo, and other
places.
