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- W2948347076 abstract "Let $E$ be a set of solids (hyperplanes) in $PG(4,q)$, $q$ even, $q>2$, such that every point of $PG(4,q)$ lies in either $0$, $frac12q^3$ or $frac12(q^3-q^2)$ solids of $E$, and every plane of $PG(4,q)$ lies in either $0$, $frac12q$ or $q$ solids of $E$. This article shows that $E$ is either the set of solids that are disjoint from a hyperoval, or the set of solids that meet a non-singular quadric $Q(4,q)$ in an elliptic quadric." @default.
- W2948347076 created "2019-06-14" @default.
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- W2948347076 date "2019-06-03" @default.
- W2948347076 modified "2023-09-23" @default.
- W2948347076 title "Characterising elliptic solids of $Q(4,q)$, $q$ even" @default.
- W2948347076 cites W604735231 @default.
- W2948347076 doi "https://doi.org/10.48550/arxiv.1906.03985" @default.
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