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Higher-order Kummer varieties

The Betti numbers of higher order Kummer varieties... [Pg.40]

Another case in which they check the formula is that of the Kummer surface KA of an abelian surface as a resolution of the quotient of A by G(2) = Z/2 acting by x i —x. We will now generalize this result to the higher order Kummer varieties KAn-i. Let A be an abelian surface. Let... [Pg.55]

S = A is a two-dimensional abelian variety over C then a = a A —> A, so we have KA i — g 1(0). In this case I An-i has been defined in [Beauville (1),(2),(3)]. There it has also been shown that A An i is a smooth symplectic variety, and thus a new family of symplectic varieties was constructed. KAX is the Kummer surface of A. So we can see the ArAn i as higher order Kummer varieties of A. This is the more important case. [Pg.40]


See other pages where Higher-order Kummer varieties is mentioned: [Pg.12]    [Pg.40]    [Pg.202]    [Pg.12]    [Pg.192]   
See also in sourсe #XX -- [ Pg.12 , Pg.40 , Pg.41 , Pg.42 , Pg.43 , Pg.44 , Pg.45 , Pg.46 , Pg.47 , Pg.48 , Pg.49 , Pg.50 , Pg.51 , Pg.52 , Pg.53 , Pg.54 , Pg.55 , Pg.56 , Pg.57 , Pg.58 ]

See also in sourсe #XX -- [ Pg.12 , Pg.40 , Pg.41 , Pg.42 , Pg.43 , Pg.44 , Pg.45 , Pg.46 , Pg.47 , Pg.48 , Pg.49 , Pg.50 , Pg.51 , Pg.52 , Pg.53 , Pg.54 , Pg.55 , Pg.56 , Pg.57 , Pg.58 ]




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Kummer

Variety

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