Unitals which meet Baer subplanes in 1 modulo \(q\) points

DOI10.1007/BF01221057zbMath0959.51010MaRDI QIDQ1580994

Christine M. O'Keefe, Susan G. Barwick, Storme, L.

Publication date: 24 April 2001

Published in: Journal of Geometry (Search for Journal in Brave)

zbMATH Keywords

Buekenhout-Metz unitalBaer subplanetranslation planesparabolic unital

Mathematics Subject Classification ID

Combinatorial aspects of finite geometries (05B25) Combinatorial structures in finite projective spaces (51E20)

Related Items (1)

Open problems in finite projective spaces

Cites Work

• Unnamed Item
• Ovoids of PG(3,16) are elliptic quadrics
• A class of unitals of order q which can be embedded in two different planes of order \(q^ 2\)
• Reguli and pseudo-reguli in \(PG(3,s^2)\)
• Characterization of Buekenhout-Metz unitals
• Characterization of Hermitian curves
• Ovoids of \(PG(3,16)\) are elliptic quadratics. II
• Existence of unitals in finite translation planes of order \(q^2\) with a kernel of order \(q\)
• On a class of unitals
• Classification of ovoids in \(PG(3,32)\)
• Concerning a characterisation of Buekenhout-Metz unitals
• Sets of type \((m,n)\) in the affine and projective planes of order nine
• Characterizations of Buekenhout-Metz unitals
• 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
• A Survey on Varieties of PG(4, q) and Baer Subplanes of Translation Planes

This page was built for publication: Unitals which meet Baer subplanes in 1 modulo \(q\) points