Ovoids of PG(3,q ), q Even, with a Conic Section

DOI10.1112/S0024610700001137zbMath1038.51008OpenAlexW2160804735MaRDI QIDQ4520462

Matthew R. Brown

Publication date: 13 December 2000

Published in: Journal of the London Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1112/s0024610700001137

zbMATH Keywords

projective spaceovoidconic section

Mathematics Subject Classification ID

Generalized quadrangles and generalized polygons in finite geometry (51E12) Blocking sets, ovals, (k)-arcs (51E21) Combinatorial structures in finite projective spaces (51E20)

Related Items (17)

Ovoids of \(\operatorname {PG}(3,q)\) stabilized by a central collineation ⋮ A note on characterizing Hermitian curves via Baer sublines ⋮ Unnamed Item ⋮ Benz planes of Dembowski type and groups of tangential projectivities ⋮ On near-MDS codes and caps ⋮ The determination of ovoids of PG(3,\(q\)) containing a pointed conic ⋮ Hermitian indicator sets ⋮ Eggs in PG(\(4n-1,q\)), \(q\) even, containing a pseudo-pointed conic ⋮ Open problems in finite projective spaces ⋮ On ovoids of PG(3, q) ⋮ Elation generalized quadrangles of order (q, q ²), q even, with a classical subquadrangle of order q ⋮ Pseudo-embeddings and quadratic sets of quadrics ⋮ Subquadrangles of order \(s\) of generalized quadrangles of order (\(s,s^{2}\)). I ⋮ Translation generalized quadrangles of order \((s,s ^{2})\), \(s\) even, and eggs ⋮ Some subsets of the Hermitian curve ⋮ Uniqueness of the inversive plane of order sixty-four ⋮ Maximal partial spreads of \(T_2(\mathcal O)\) and \(T_3(\mathcal O)\)

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