25
Apr 2013
16:15
- 17:00
im Grossen Hörsaal des Mathematischen Instituts
Perlen-Kolloquium: Arnaud Beauville (University of Nice)
The equation xn +a1xn−1 +...+an = 0 depends on n coefficients a1,...,an, but we all know that after a change of variable x → x+a we can assume a1 = 0, so only n−1 parameters are needed. Can we get further? After some work of Hermite and others the subject lay dormant till 1997, when Buhler and Reichstein introduced the notion of essential dimension of a group. I will explain what it is, and how results of algebraic geometry (some of them quite involved) allow to solve the problem in degree ≤ 7.
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