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- W1543296477 abstract "+2, and for n ≥ 1, r = 2n+2 covers all evennumbers r ≥ 4, and the antisymplectic involution is determined in term of the EPWpolarization (see Section 3.1).Notice that while the case r = 0 is well known, and the case r = 2 is studied indetail by O’Grady (see e.g. §4.3 in [OG1]), in the cases of odd r very little is known:only the case r = 1 is studied in [De] and [Fe].To show our main result we will follow O’Grady study of the case r = 2, consideringa double EPW sextic associated to a special K3 surface of degree 10, together withthe methods used by Hassett in [Ha1].The proof of our main theorem is given in Section 3 while notations and basic factsand properties of double EPW sextic are recalled in Section 2.2. Fano fourfolds X" @default.
- W1543296477 created "2016-06-24" @default.
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- W1543296477 date "2013-08-13" @default.
- W1543296477 modified "2023-09-27" @default.
- W1543296477 title "EPW SEXTICS AND HILBERT SQUARES OF K3 SURFACES" @default.
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