A combinatorial characterization of the Hermitian surface

DOI10.1016/j.disc.2013.03.006zbMath1285.51003OpenAlexW1994141472MaRDI QIDQ392652

Stefano Innamorati, Mauro Zannetti, Fulvio Zuanni

Publication date: 15 January 2014

Published in: Discrete Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.disc.2013.03.006

zbMATH Keywords

Hermitian surfacen\))\(_2\)sets of type (\(m

Mathematics Subject Classification ID

General theory of linear incidence geometry and projective geometries (51A05)

Related Items (7)

Three different names of a 15 - set of type (3, 6)₂ in PG(3, 3) ⋮ Note on the ascent of incidence class of projective sets ⋮ A new combinatorial characterization of (quasi)-Hermitian surfaces ⋮ On quasi-Hermitian varieties in \(\operatorname{PG}(3, q^2)\) ⋮ Non-existence of sets of type \((0, 1, 2 , n_{d})_{d}\) in \(\mathrm{PG}({r,q})\) with \( 3 \leq d\leq r- 1 \) and \(r\geq 4\) ⋮ A proof of Sørensen’s conjecture on Hermitian surfaces ⋮ On two character \((q^{7}+q^{5}+q^{2}+1)\)-sets in \(\mathrm{PG}(4,q^{2})\)

Cites Work

• Complete systems of lines on a Hermitian surface over a finite field
• Calotte hermitiane di un \(S_{r,4}\)
• Ovals In a Finite Projective Plane
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