Concerning a characterisation of Buekenhout-Metz unitals
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Publication:1347011
DOI10.1007/BF01406836zbMath0820.51009OpenAlexW2002585158MaRDI QIDQ1347011
Catherine T. Quinn, L. R. A. Casse
Publication date: 30 March 1995
Published in: Journal of Geometry (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf01406836
Related Items (15)
A characterization of the classical unital ⋮ A note on characterizing Hermitian curves via Baer sublines ⋮ The geometry of elation groups of a finite projective space ⋮ Group theoretic characterizations of Buekenhout-Metz unitals in PG\((2,q^{2})\) ⋮ A group theoretic characterization of classical unitals ⋮ Sublines and subplanes of \(\mathrm{PG}(2,q^{3})\) in the Bruck-Bose representation in \(\mathrm{PG}(6,q)\) ⋮ Unitals with many Baer secants through a fixed point ⋮ Constructions of unitals in Desarguesian planes ⋮ Open problems in finite projective spaces ⋮ Non-isomorphic semipartial geometries ⋮ Embedding of orthogonal Buekenhout-Metz unitals in the Desarguesian plane of order q^2 ⋮ Unitals which meet Baer subplanes in 1 modulo \(q\) points ⋮ The Bruck-Bose map and Beukenhout-Metz unitals ⋮ Some subsets of the Hermitian curve ⋮ Subspaces intersecting each element of a regulus in one point, André-Bruck-Bose representation and clubs
Cites Work
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- Characterization of Buekenhout-Metz unitals
- Characterization of Hermitian curves
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- On a class of unitals
- A characterization of the classical unital
- Linear representations of projective planes in projective spaces
- The construction of translation planes from projective spaces
- Über nicht-Desarguessche Ebenen mit transitiver Translationsgruppe
- A Graphic Characterization of Hermitian Curves
- Baer Subplanes in Finite Projective and Affine Planes
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