Algebraic groups with good reduction
Igor Rapinchuk
Abstract: Techniques involving reduction are very common in number theory and arithmetic geometry. In particular, elliptic curves and general abelian varieties having good reduction have been the subject of very intensive investigations over the years. The purpose of this talk is to report on recent work that focuses on good reduction in the context of reductive linear algebraic groups over finitely generated fields. [Parts of this work are joint with V. Chernousov and A. Rapinchuk.]
algebraic geometrydifferential geometrygroup theorygeometric topologynumber theory
Audience: general audience
International Conference on Discrete groups, Geometry and Arithmetic
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| Organizers: | S. G. Dani, Anish Ghosh, Sudhir Ghorpade, Neela Nataraj, Sandip Singh, B. Sury, Jugal K. Verma |
| Curator: | Kriti Goel* |
| *contact for this listing |
