No oval contained in a regular hyperoval of the Desarguesian plane $PG(2,q^2)$, $q$ even, is inherited by a Moulton plane of order $q^2$.
On the Non-Existence of Certain Hyperovals in Dual Andre Planes of Order 2^2h
GIUZZI, Luca
2008-01-01
Abstract
No oval contained in a regular hyperoval of the Desarguesian plane $PG(2,q^2)$, $q$ even, is inherited by a Moulton plane of order $q^2$.File in questo prodotto:
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