The Construction of Minimal (b,t)-Blocking Sets Containing Conics in PG(2,5) with the Complete Arcs and Projective Codes Related with Them

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Amal Shihab Al-Mukhtar
Hani Sabbar Thumai

Abstract

A (b,t)-blocking set B in PG(2,q) is set of b points such that every line of PG(2,q) intersects B in at least t points and there is a line intersecting B in exactly t points. In this paper we construct a minimal (b,t)-blocking sets, t = 1,2,3,4,5 in PG(2,5) by using conics to obtain complete arcs and projective codes related with them.

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How to Cite
Al-Mukhtar, A. S., & Thumai, H. S. (2017). The Construction of Minimal (b,t)-Blocking Sets Containing Conics in PG(2,5) with the Complete Arcs and Projective Codes Related with Them. Ibn AL- Haitham Journal For Pure and Applied Sciences, 28(1), 163–170. Retrieved from https://jih.uobaghdad.edu.iq/index.php/j/article/view/198
Section
mathematics