This paper deals with (q^7+q^5+q^2+1)-sets of tipe (m,n)3 in PG(4,q^2), q>2. Thus,with a minimal incidents condition with respect to dimension two, we obtain a combinatorial characterization of the non-singular Hermitian variety H(4,q^2).
On two character (q^7+q^5+q^2+1)-sets in PG(4,q^2)
INNAMORATI, STEFANO;ZANNETTI, MAURO;ZUANNI, FULVIO
2015-01-01
Abstract
This paper deals with (q^7+q^5+q^2+1)-sets of tipe (m,n)3 in PG(4,q^2), q>2. Thus,with a minimal incidents condition with respect to dimension two, we obtain a combinatorial characterization of the non-singular Hermitian variety H(4,q^2).File in questo prodotto:
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