The construction of Complete (kn,n)-arcs in The Projective Plane PG(2,5) by Geometric Method, with the Related Blocking Sets and Projective Codes

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Amal SH Al-Mukhtar
Umniyat A. Hassan

Abstract

A (k,n)-arc is a set of k points of PG(2,q) for some n, but not n + 1 of them, are collinear.
A (k,n)-arc is complete if it is not contained in a (k + 1,n)-arc.
In this paper we construct complete (kn,n)-arcs in PG(2,5), n = 2,3,4,5, by geometric method, with the related blocking sets and projective codes.

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1.
The construction of Complete (kn,n)-arcs in The Projective Plane PG(2,5) by Geometric Method, with the Related Blocking Sets and Projective Codes. Baghdad Sci.J [Internet]. 2014 Jun. 1 [cited 2024 Mar. 28];11(2):242-8. Available from: https://bsj.uobaghdad.edu.iq/index.php/BSJ/article/view/2627
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How to Cite

1.
The construction of Complete (kn,n)-arcs in The Projective Plane PG(2,5) by Geometric Method, with the Related Blocking Sets and Projective Codes. Baghdad Sci.J [Internet]. 2014 Jun. 1 [cited 2024 Mar. 28];11(2):242-8. Available from: https://bsj.uobaghdad.edu.iq/index.php/BSJ/article/view/2627

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