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On incidence structures of nonsingular points and hyperbolic lines of ovoids in finite orthogonal spaces

机译:有限正交空间中卵形的非奇异点和双曲线的入射结构

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摘要

We study the point-line incidence structures of nonsingular points and hyperbolic secant lines associated with ovoids in finite orthogonal spaces. We show that these incidence structures frequently produce partial linear spaces and the parameters of the bipartite graphs (called ovoidal graphs) associated with these structures produce simple and effective isomorphism invariants to distinguish non-isomorphic ovoids. We prove explicit formulas for these isomorphism invariants for a number of infinite families of 2-transitive ovoids.
机译:我们研究了有限正交空间中与卵形有关的非奇异点和双曲线割线的点线入射结构。我们表明,这些入射结构经常产生部分线性空间,并且与这些结构相关的二部图(称为卵形图)的参数产生简单有效的同构不变性,以区分非同构卵形。我们证明了无限的2个传递卵形族的这些同构不变量的显式公式。

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