Research fields
Number Theory
Algebraic number theory
Class field theory
Algorithmic number theory
Asymptotic of number fields with given Galois group
Cohen-Lenstra heuristics of quadratic number fields
Galois Theory
Computation of Galois groups
Inverse Galois theory
Explicit computation of polynomials with given Galois group
Embedding problems
Computer Algebra
Software development in number and Galois theory
Creation of (mathematical) databases
Factorization of polynomials
Have a look at our database for field extensions of the rationals which contains polynomials for all Galois groups up to degree 19.
Kooperationspartner
- Vincenzo Acciaro | Pescara - Italy
- Karim Belabas | Bordeaux - France
- Andreas-Stephan Elsenhans | Würzburg - Germany
- Claus Fieker | Kaiserslautern - Germany
- Etienne Fouvry | Orsay - France
- Katharina Geißler | Berlin - Germany
- Florian Hess | Oldenburg - Germany
- Mark van Hoeij | Tallahassee - Florida - USA
- Toru Komatsu | Tokyo - Japan
- Gunter Malle | Kaiserslautern - Germany
- Florin Nicolae | Bucharest - Romania
- Andy Novocin | Newark - Delaware- USA
- Sebastian Pauli | Greensboro - North Carolina - USA
- Michael E. Pohst | Berlin - Germany
- Katherine Roegner | Ingolstadt - Germany
- Allan Steel | Sydney - Australia
- Jiuya Wang | Athens - Georgia - USA