Ovoids in \(\text{PG}(3,q)\): A survey
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Publication:1916392
DOI10.1016/0012-365X(94)00095-ZzbMath0854.51007MaRDI QIDQ1916392
Publication date: 19 January 1997
Published in: Discrete Mathematics (Search for Journal in Brave)
Related Items (8)
Exponentially larger affine and projective caps ⋮ Two classes of quantum codes from almost MDS codes ⋮ Laguerre geometries and some connections to generalized quadrangles ⋮ A characterisation of the planes meeting a non-singular quadric of \(\mathrm{PG}(4,q)\) in a conic ⋮ The determination of ovoids of PG(3,\(q\)) containing a pointed conic ⋮ On intriguing sets of finite symplectic spaces ⋮ Ovoidal fibrations in \(\mathrm{PG}(3,q),q\) even ⋮ Ovoids and primitive normal bases for quartic extensions of Galois fields
Cites Work
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- Ovoids of PG(3,16) are elliptic quadrics
- Even order inversive planes, generalized quadrangles and codes
- Ovoides et groupes de Suzuki
- Ovoids of \(PG(3,16)\) are elliptic quadratics. II
- Ovals in the Desarguesian plane of order 16
- A note on the Hering type of inversive planes of even order
- Classification of ovoids in \(PG(3,32)\)
- Classification of hyperovals in \(PG(2,32)\)
- Ovoids and monomial ovals
- Eine Klassifikation der Möbius-Ebenen
- Une propriété caractéristique des ovoides associes aux groupes de Suzuki
- Ovoidal translation planes
- Hyperovals in PG(2,16)
- On complete caps and ovaloids in three-dimensional Galois spaces of characteristic two
- On B. Segre's construction of an ovaloid
- Ovoids and Translation Ovals
- A Theorem in Finite Projective Geometry and an Application to Statistics
- Ovals In a Finite Projective Plane
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