All Title Author
Keywords Abstract

Mathematics  2013 

Orthogonal Dual Hyperovals, Symplectic Spreads and Orthogonal Spreads

Full-Text   Cite this paper   Add to My Lib

Abstract:

Orthogonal spreads in orthogonal spaces of type $V^+(2n+2,2)$ produce large numbers of rank $n$ dual hyperovals in orthogonal spaces of type $V^+(2n,2)$. The construction resembles the method for obtaining symplectic spreads in $V(2n,q)$ from orthogonal spreads in $V^+(2n+2,q)$ when $q$ is even.

Full-Text

comments powered by Disqus