On the non--existence of certain hyperovals in dual André planes of order $2^{2h}$

Details On the non--existence of certain hyperovals in dual André planes of order $2^{2h}$ On the non--existence of certain hyperovals in dual André planes of order $2^{2h}$

2008-03-11

arxiv.org/abs/0803.1597v2

Electronic Journal of Combinatorics 15(1): N37 (2008)

Mathematics

Combinatorics

6 pages; reviewed version with generalisation to some dual Andr\'e planes, as well as updated proofs

Scientific paper

No regular hyperoval of the Desarguesian affine plane $AG(2,2^{2h})$, with
$h>1$, is inherited by a dual Andr\'e plane of order $2^{2h}$ with dimension 2
over its centre.

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