In this paper it is shown that given a non-degenerate elliptic quadric in the projective space PG(2n -1, q), q odd, then there does not exist a spread of PG(2n -1, q) such that each element of the spread meets the quadric in a maximal totally singular subspace. An immediate consequence is that the c
A classification of line-transitive maximal (υ,k)-arcs in finite projective planes
✍ Scribed by Anne Delandtsheer; Jean Doyen
- Book ID
- 112494948
- Publisher
- Springer
- Year
- 1990
- Tongue
- English
- Weight
- 342 KB
- Volume
- 55
- Category
- Article
- ISSN
- 0003-889X
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The flag geometry 1=(P, L, I) of a finite projective plane 6 of order s is the generalized hexagon of order (s, 1) obtained from 6 by putting P equal to the set of all flags of 6, by putting L equal to the set of all points and lines of 6, and where I is the natural incidence relation (inverse conta
The flag geometry 1=(P, L, I) of a finite projective plane 6 of order s is the generalized hexagon of order (s, 1) obtained from 6 by putting P equal to the set of all flags of 6, by putting L equal to the set of all points and lines of 6, and where I is the natural incidence relation (inverse conta