K. Hameed, F., A. Abdul, M., Hussain, , Y. Abass, M. (2012). Existence of (k, n; f ) – arcs of type (n – 3, n) in PG(2, 9). Alustath, 3(3), 201-211.
F. K. Hameed; M. A. Abdul; Hussain; M. Y. Abass. "Existence of (k, n; f ) – arcs of type (n – 3, n) in PG(2, 9)". Alustath, 3, 3, 2012, 201-211.
K. Hameed, F., A. Abdul, M., Hussain, , Y. Abass, M. (2012). 'Existence of (k, n; f ) – arcs of type (n – 3, n) in PG(2, 9)', Alustath, 3(3), pp. 201-211.
K. Hameed, F., A. Abdul, M., Hussain, , Y. Abass, M. Existence of (k, n; f ) – arcs of type (n – 3, n) in PG(2, 9). Alustath, 2012; 3(3): 201-211.

Existence of (k, n; f ) – arcs of type (n – 3, n) in PG(2, 9)

JOURNAL OF THI-QAR SCIENCE
Article 1, Volume 3, Issue 3, September 2013, Pages 201-211
Authors
F. K. Hameed; M. A. Abdul; ; M. Y. Abass
Abstract
Abstract :
In this paper we proved that there exists ( 81, 12; f ) – arc of type ( 9, 12 ) in PG(2, 9) in which the
points of weight 0 form ( 10, 4 ) – arc of type ( , , , and ), when its
4 – secants are concurrent . Also we proved that there exists ( 76, 11; f ) – arc of type (8, 11) in PG(2, 9) when
the points of weight 0 form ( 15, 6 ) – arc of type ( 1, 0, 0, 12, 54, 0, 24 ) in PG(2, 9).
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