Characterizations of Hermitian varieties by intersection numbers
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Publication:1009095
DOI10.1007/s10623-008-9213-7zbMath1201.51012OpenAlexW1976649897MaRDI QIDQ1009095
Jeroen Schillewaert, Joseph A. Thas
Publication date: 31 March 2009
Published in: Designs, Codes and Cryptography (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10623-008-9213-7
Generalized quadrangles and generalized polygons in finite geometry (51E12) Combinatorial aspects of finite geometries (05B25) Combinatorial structures in finite projective spaces (51E20) Incidence structures embeddable into projective geometries (51A45) Polar geometry, symplectic spaces, orthogonal spaces (51A50)
Related Items (7)
On quasi-Hermitian varieties in \(\operatorname{PG}(3, q^2)\) ⋮ On sets of type \((q + 1, n)_{2}\) in finite three-dimensional projective spaces ⋮ Characterizations of finite classical polar spaces by intersection numbers with hyperplanes and spaces of codimension 2 ⋮ A characterization of the Hermitian variety in finite 3-dimensional projective spaces ⋮ Note on a class of subsets of \(\mathrm{AG}(3, q)\) with intersection numbers \(1\), \(q\) and \(n\) with respect to the planes ⋮ Recognizing sets of generators in finite polar spaces ⋮ CHARACTERIZING HERMITIAN VARIETIES IN THREE- AND FOUR-DIMENSIONAL PROJECTIVE SPACES
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- Baer subplanes and blocking sets
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