arXiv:2308.15585 [math.CO]AbstractReferencesReviewsResources
On hyperovals in $Q^+(6,4)$
Published 2023-08-29Version 1
According to a computer search conducted by the author and described in [7], in $Q^+(6, 4)$ there are two types of hyperovals, having 72 and 96 points, respectively. Here we give geometric descriptions for these examples.
Comments: 3 pages, LaTeX, GAP code included
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Cameron-Liebler line classes with parameter $x=\frac{q^2-1}{2}$
arXiv:2006.16352 [math.CO] (Published 2020-06-29)
Cameron-Liebler line classes
Centrally symmetric and balanced triangulations of $\mathbb{S}^2\times \mathbb{S}^{d-3}$ with few vertices