Symplectic automorphisms of K3 surfaces of arbitrary order
Daniel Huybrechts
Number | 24 |
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Author | Daniel Huybrechts |
Year | 2012 |
It is observed that the recent result of Voisin and earlier ones of the author suffice to prove in complete generality that symplectic automorphisms of finite order of a K3 surface X act as identity on the Chow group CH^2(X) of zero-cycles.