-
On the most algebraic K3 surfaces and the most extremal log Enriques surfaces
- American Journal of Mathematics
- Johns Hopkins University Press
- Volume 118, Number 6, December 1996
- pp. 1277-1297
- 10.1353/ajm.1996.0052
- Article
- Additional Information
- Purchase/rental options available:
Buy Issue for $25 at JHUP
Abstract
We shall characterize the unique K3 surface of discriminant 3 or 4, called the most algebraic K3 surfaces by Vinberg, in terms of the fixed locus of an automorphism on it. Based on this result, we show that there is, up to isomorphisms, only one rational log Eriques surface of Type D19 and one of Type A19.
collapse
You are not currently authenticated.
If you would like to authenticate using a different subscribed institution or have your own login and password to Project MUSE
Authenticate
- Purchase/rental options available:
