bio | website | jmilne.org/math |
---|---|---|
location | Ann Arbor, MI, USA, and New Zealand. | |
age | ||
visits | member for | 4 years, 10 months |
seen | Oct 18 '10 at 13:35 | |
stats | profile views | 6,385 |
Arithmetic geometry (especially Shimura varieties and abelian varieties).
Oct 23 |
comment |
Can algebraic varieties be rigidified by finite sets of points?
Yes, another nice example (you need to choose Fq large enough so that the variety, the points, and the automorphism are defined over it). So I was wrong in my claim for abelian varieties --- the result I was thinking of applies to polarized abelian varieties. |
Oct 23 |
awarded | Editor |
Oct 23 |
revised |
Can algebraic varieties be rigidified by finite sets of points?
added 15 characters in body |
Oct 23 |
comment |
Can algebraic varieties be rigidified by finite sets of points?
Thanks! I overlooked this simple example. |
Oct 21 |
awarded | Teacher |
Oct 21 |
awarded | Student |
Oct 21 |
asked | Can algebraic varieties be rigidified by finite sets of points? |
Oct 21 |
answered | “Fermat's last theorem” and anabelian geometry?? |
Oct 21 |
answered | Automatically updating PDF reader for Windows |
Oct 21 |
answered | Is every finite-dimensional Lie algebra the Lie algebra of an algebraic group? |