Finding minimal Ferrers-esque graphs on path graphs ans cycle graphs via set cover
This paper presents minimal construction techniques of a new graph class called Ferrer-esque comes from Ferrers relation \cite{Ferrer} on path and cycle graphs by using set cover method. The minimal constructions provide to obtain a Ferrer-esque graph by adding minimum number of edges to paths an...
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BİSKA Bilisim Company
2016-10-01
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Series: | Communication in Mathematical Modeling and Applications |
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doaj-e93cd7f94a20433d812a6460f60d52a62020-11-25T02:16:01ZengBİSKA Bilisim CompanyCommunication in Mathematical Modeling and Applications2528-830X2528-830X2016-10-011242497199Finding minimal Ferrers-esque graphs on path graphs ans cycle graphs via set coverSelçuk Topal0Selçuk Topal1Bitlis Eren University Department of Mathematics Bitlis Eren University Department of Mathematics This paper presents minimal construction techniques of a new graph class called Ferrer-esque comes from Ferrers relation \cite{Ferrer} on path and cycle graphs by using set cover method. The minimal constructions provide to obtain a Ferrer-esque graph by adding minimum number of edges to paths and cycles. We also state some open problems about Ferrer-Esque graphs to the readers.http://www.ntmsci.com/ajaxtool/GetArticleByPublishedArticleId?PublishedArticleId=7199Graph algorithmsfactorizationmatchingpartitioningcovering and packingpaths and cycles |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Selçuk Topal Selçuk Topal |
spellingShingle |
Selçuk Topal Selçuk Topal Finding minimal Ferrers-esque graphs on path graphs ans cycle graphs via set cover Communication in Mathematical Modeling and Applications Graph algorithms factorization matching partitioning covering and packing paths and cycles |
author_facet |
Selçuk Topal Selçuk Topal |
author_sort |
Selçuk Topal |
title |
Finding minimal Ferrers-esque graphs on path graphs ans cycle graphs via set cover |
title_short |
Finding minimal Ferrers-esque graphs on path graphs ans cycle graphs via set cover |
title_full |
Finding minimal Ferrers-esque graphs on path graphs ans cycle graphs via set cover |
title_fullStr |
Finding minimal Ferrers-esque graphs on path graphs ans cycle graphs via set cover |
title_full_unstemmed |
Finding minimal Ferrers-esque graphs on path graphs ans cycle graphs via set cover |
title_sort |
finding minimal ferrers-esque graphs on path graphs ans cycle graphs via set cover |
publisher |
BİSKA Bilisim Company |
series |
Communication in Mathematical Modeling and Applications |
issn |
2528-830X 2528-830X |
publishDate |
2016-10-01 |
description |
This paper presents minimal construction techniques of a new graph class called Ferrer-esque comes from Ferrers relation \cite{Ferrer} on path and cycle graphs by using set cover method. The minimal constructions provide to obtain a Ferrer-esque graph by adding minimum number of edges to paths and cycles. We also state some open problems about Ferrer-Esque graphs to the readers. |
topic |
Graph algorithms factorization matching partitioning covering and packing paths and cycles |
url |
http://www.ntmsci.com/ajaxtool/GetArticleByPublishedArticleId?PublishedArticleId=7199 |
work_keys_str_mv |
AT selcuktopal findingminimalferrersesquegraphsonpathgraphsanscyclegraphsviasetcover AT selcuktopal findingminimalferrersesquegraphsonpathgraphsanscyclegraphsviasetcover |
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1724893310617649152 |