Francesco Pavese, Hanlin Zou
Published 2023-09-13Version 1
An infinite family of $(q^2+q+1)$-ovoids of $\mathcal{Q}^+(7,q)$, $q\equiv 1\pmod{3}$, admitting the group $\mathrm{PGL}(3,q)$, is constructed. The main tool is the general theory of generalized hexagons.
An infinite family of $m$-ovoids of $Q(4,q)$
A new family of tight sets in $\mathcal{Q}^{+}(5,q)$
A New Infinite Family of Hemisystems of the Hermitian Surface
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