Lower Bound for Complete (k,n)-arc in PG(3,23)

Author:

Juma'a Abd Ezalden Mohamed,Yassen Kasm Yahya Nada

Abstract

In this work, we construct a complete (k,n)-arcs in the projective space over Galois field GF(23), we construct the complete (k,n)-arcs by taking the union of some (k.n)-arcs, by using computer program we added some points of index zero, and found all lower bound for the complete (k.n)-arcs in PG(3,23), where 3 ≤ n ≤ 553

Publisher

EDP Sciences

Reference15 articles.

1. Hirschfield J.W.P. (1979). Projective Geometries over finite fields. Oxford Claren-don Press; New York: Oxford University Press.

2. AL-Mukhtar A.SH. (2008), Complete Arcs and Surfaces in three-Dimensional Projective Space over Galois Field, PHD. Thesis University of Technology, Iraq.

3. Abdullah F.N. & Yahya N.Y.K. (2021), Bounds on Minimum Distance for Linear Codes Over, G.F.(q), Italian Journal of pure and Applied Mathematics, n.45 .p. 894–903, ISSN 2239-0227.

4. Al-Zangana E.B., & Yahya N.Y.K. (2022). Subgroups and Orbits by Companion Matrix in Three Dimensional projective space. Baghdad sience Journal. Doi: https://dio.org/10.21123/bsj.2022.19.4.0805.

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