minimal blocking set of size (30) in PG (2,19) plane
Abstract<br /> A blocking set B in projective plane PG(2,q) is a set of points such that every line in the plane intersect B in at least one point and there exist a line intersect B in only one point, we say that B is minimal if B has no blocking subset. In this research we proved the non_exis...
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College of Education for Pure Sciences
2012-09-01
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Online Access: | https://edusj.mosuljournals.com/article_59202_a182e2452155134808170d8159a47b87.pdf |
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doaj-b7837141563d41fba46887228feae7ec2020-11-25T00:14:27ZaraCollege of Education for Pure Sciencesمجلة التربية والعلم1812-125X2664-25302012-09-0125319120510.33899/edusj.2012.5920259202minimal blocking set of size (30) in PG (2,19) planeAmani Al-SalimAbstract<br /> A blocking set B in projective plane PG(2,q) is a set of points such that every line in the plane intersect B in at least one point and there exist a line intersect B in only one point, we say that B is minimal if B has no blocking subset. In this research we proved the non_existence of minimal blocking set of size (30) contains 12_secant and not contains 13_secant in PG(2,19).https://edusj.mosuljournals.com/article_59202_a182e2452155134808170d8159a47b87.pdfminimalblocking setsize (30)pg (219) plane |
collection |
DOAJ |
language |
Arabic |
format |
Article |
sources |
DOAJ |
author |
Amani Al-Salim |
spellingShingle |
Amani Al-Salim minimal blocking set of size (30) in PG (2,19) plane مجلة التربية والعلم minimal blocking set size (30) pg (2 19) plane |
author_facet |
Amani Al-Salim |
author_sort |
Amani Al-Salim |
title |
minimal blocking set of size (30) in PG (2,19) plane |
title_short |
minimal blocking set of size (30) in PG (2,19) plane |
title_full |
minimal blocking set of size (30) in PG (2,19) plane |
title_fullStr |
minimal blocking set of size (30) in PG (2,19) plane |
title_full_unstemmed |
minimal blocking set of size (30) in PG (2,19) plane |
title_sort |
minimal blocking set of size (30) in pg (2,19) plane |
publisher |
College of Education for Pure Sciences |
series |
مجلة التربية والعلم |
issn |
1812-125X 2664-2530 |
publishDate |
2012-09-01 |
description |
Abstract<br /> A blocking set B in projective plane PG(2,q) is a set of points such that every line in the plane intersect B in at least one point and there exist a line intersect B in only one point, we say that B is minimal if B has no blocking subset. In this research we proved the non_existence of minimal blocking set of size (30) contains 12_secant and not contains 13_secant in PG(2,19). |
topic |
minimal blocking set size (30) pg (2 19) plane |
url |
https://edusj.mosuljournals.com/article_59202_a182e2452155134808170d8159a47b87.pdf |
work_keys_str_mv |
AT amanialsalim minimalblockingsetofsize30inpg219plane |
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1725390333285498880 |