Automorphism groups of generalized quadrangles via an unusual action of \(P\Gamma L (2,2^h)\)
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Publication:1348748
DOI10.1006/eujc.2001.0550zbMath1028.51006OpenAlexW2022104775MaRDI QIDQ1348748
Christine M. O'Keefe, Tim Penttila
Publication date: 27 January 2004
Published in: European Journal of Combinatorics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1006/eujc.2001.0550
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Cites Work
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- The fundamental theorem of \(q\)-clan geometry
- An essay on skew translation generalized quadrangles
- Some generalized quadrangles with parameters \(q^ 2,q\)
- Generalized quadrangles and flocks of cones
- Generalized quadrangles associated with \(G_ 2(\)q)
- Conical flocks, partial flocks, derivation, and generalized quadrangles
- A geometric construction of generalized quadrangles from polar spaces of rank three
- A class of translation planes
- Flocks in \(\mathrm{PG}(3,q)\)
- Monomial flocks and herds containing a monomial oval
- \(\alpha\)-flocks and hyperovals
- A new semifield flock
- Generalized quadrangles of order \((s,s^2)\). III
- Symmetries of arcs
- On \(q\)-clan geometry, \(q=2^ e\)
- Collineations of the Subiaco generalized quadrangles
- Characterisations of flock quadrangles
- Isomorphisms between Subiaco \(q\)-clan geometries
- A tensor product action on \(q\)-clan generalized quadrangles with \(q=2^ e\)
- On hyperovals in small projective planes
- Flocks and ovals
- 4-dimensionale Translationsebenen mit 8-dimensionaler Kollineationsgruppe
- Derivation of Flocks of Quadratic Cones
- Subquadrangles of generalized quadrangles of order \((q^2,q)\), \(q\) even