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A question of Kantor on elations of dual translation generalized quadrangles
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Koen Thas
Published/Copyright:
June 28, 2007
Abstract
We solve a question of William M. Kantor by proving that dual good translation generalized quadrangles in odd characteristic always are elation generalized quadrangles.
Received: 2005-08-26
Published Online: 2007-06-28
Published in Print: 2007-07-20
© Walter de Gruyter
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Articles in the same Issue
- Painlevé equations and the middle convolution
- Manifolds with asymptotically nonnegative minimal radial curvature
- Hermitian indicator sets
- A question of Kantor on elations of dual translation generalized quadrangles
- Equi-isoclinic planes in Euclidean even dimensional spaces
- Antipodal trees and mutually critical points on surfaces
- Intersection properties of polyhedral norms
- Special curves defined over a finite field: plane models and gonality
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On a new class of embedded hypersurfaces in
with nonzero constant mean curvature - On a 25-dimensional embedding of the Ree–Tits generalized octagon
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