17 New Existences linear [n,3,d]19 Codes by Geometric Structure Method in PG(2,19)

The purpose of this paper is to prove the existence of 17 new linear [337,3,318]19, [289,3,271]19, [266,3,249]19, [246,3,230]19, [219,3,204]19, [206,3,192]19, [181,3,168]19, [157,3,145]19, [141,3,130]19, [120,3,110]19, [112,3,103]19, [82,3,74]19, [72,3,65]19, [54,3,48]19, [37,3,32]19, [26,3,22]19, [...

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Bibliographic Details
Published in:	AL-Rafidain journal of computer sciences and mathematics Vol. 13; no. 1; pp. 61 - 86
Main Authors:	Kasm Yahya, Nada, Salim, Mustafa
Format:	Journal Article
Language:	Arabic English
Published:	Mosul University 02-01-2020
Subjects:	d]q codes finite geometry linear code r)-arc
Online Access:	Get full text
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Summary:	The purpose of this paper is to prove the existence of 17 new linear [337,3,318]19, [289,3,271]19, [266,3,249]19, [246,3,230]19, [219,3,204]19, [206,3,192]19, [181,3,168]19, [157,3,145]19, [141,3,130]19, [120,3,110]19, [112,3,103]19, [82,3,74]19, [72,3,65]19, [54,3,48]19, [37,3,32]19, [26,3,22]19, [13,3,10]19 codes by geometric structure method in PG(2,19) .
ISSN:	2311-7990 1815-4816 2311-7990
DOI:	10.33899/csmj.2020.163503