We construct arcs K of cardinality 2q+1 in the projective space PG(3, q3), q=ph, p>3 prime, from a cubic curve C. By construction, K is stabilized by a Sylow p-subgroup of the projectivities preserving C and it is contained in no twisted cubic of PG(3, q3).
(2q+1)-arcs in PG(3, q3) stabilized by a Sylow p-subgroup of PSL(2, q)
VINCENTI, Rita;
2013
Abstract
We construct arcs K of cardinality 2q+1 in the projective space PG(3, q3), q=ph, p>3 prime, from a cubic curve C. By construction, K is stabilized by a Sylow p-subgroup of the projectivities preserving C and it is contained in no twisted cubic of PG(3, q3).File in questo prodotto:
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