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Spreads and Ovoids Translation with Respect to Disjoint Flags

机译:关于不相交标志的传播和避免翻译

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摘要

It is shown that if a spread of a finite split Cayley hexagon is translation with respect to two disjoint flags then it is either a hermitian spread or a Ree-Tits spread. Analogously, if an ovoid of a classical generalized quadrangle Q(4, q) is translation with respect to two disjoint flags then it is either an elliptic quadric or a Suzuki-Tits ovoid. In the course of obtaining these results, we introduce the notion of local polarity for ovoid-spread pairings and show that if an ovoid-spread pairing is locally polar at each of its elements then it arises from a polarity.
机译:结果表明,如果有限分裂的Cayley六边形的展宽相对于两个不相交的标志平移,那么它要么是Hermitian展宽,要么是Ree-Tits展宽。类似地,如果相对于两个不相交的标志平移经典广义四边形Q(4,q)的卵形,则它要么是椭圆形二次形,要么是Suzuki-Tits卵形。在获得这些结果的过程中,我们引入了卵形扩展配对的局部极性的概念,并表明,如果卵形扩展配对在其每个元素上都是局部极性的,则它是由极性引起的。

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