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Numerically trivial involutions of Kummer type of an Enriques surface

机译:Enriques曲面的Kummer类型的数值平凡对合

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摘要

There are two types of numerically trivial involutions of an Enriques surface according to their period lattice. One is of U(2) ⊥ U(2)-type and the other is of (U(2) ⊥ U(2))-type. An Enriques surface with an involution of (U(2)⊥U(2))-type is doubly covered by a Kummer surface of product type, and such involutions are classified again into two types according to the parity of the corresponding Copel subgroups. Involutions of odd (U(2) ⊥ U(2))-type are constructed from the standard Cremona involutions of the quadric surface and closely related with quartic del Pezzo surfaces.
机译:根据Enriques曲面的周期格,有两种类型的数字平凡对合。一个是U(2)⊥U(2)型的,另一个是(U(2)⊥U(2))型的。具有(U(2)⊥U(2))型对合的Enriques曲面被乘积类型的Kummer曲面双重覆盖,并且根据对应的Copel子组的奇偶性将此类对合再次分为两种类型。奇数(U(2)⊥U(2))型的对合是根据二次曲面的标准克雷莫纳对合构造的,并且与四次del Pezzo曲面密切相关。

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