Queue Layouts of Graph Products and Powers

A k-queue layout of a graph G consists of a linear order σ of V(G), and a partition of E(G) into k sets, each of which contains no two edges that are nested in σ. This paper studies queue layouts of graph products and powers

Bibliographic Details
Main Author: David R. Wood
Format: Article
Language:English
Published: Discrete Mathematics & Theoretical Computer Science 2005-12-01
Series:Discrete Mathematics & Theoretical Computer Science
Online Access:http://www.dmtcs.org/dmtcs-ojs/index.php/dmtcs/article/view/71
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author David R. Wood
author_facet David R. Wood
author_sort David R. Wood
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description A k-queue layout of a graph G consists of a linear order σ of V(G), and a partition of E(G) into k sets, each of which contains no two edges that are nested in σ. This paper studies queue layouts of graph products and powers
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1365-8050
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spelling doaj.art-57446bc15a234ffe9e429a5339edb0c22022-12-22T01:08:44ZengDiscrete Mathematics & Theoretical Computer ScienceDiscrete Mathematics & Theoretical Computer Science1462-72641365-80502005-12-0171Queue Layouts of Graph Products and PowersDavid R. WoodA k-queue layout of a graph G consists of a linear order σ of V(G), and a partition of E(G) into k sets, each of which contains no two edges that are nested in σ. This paper studies queue layouts of graph products and powershttp://www.dmtcs.org/dmtcs-ojs/index.php/dmtcs/article/view/71
spellingShingle David R. Wood
Queue Layouts of Graph Products and Powers
Discrete Mathematics & Theoretical Computer Science
title Queue Layouts of Graph Products and Powers
title_full Queue Layouts of Graph Products and Powers
title_fullStr Queue Layouts of Graph Products and Powers
title_full_unstemmed Queue Layouts of Graph Products and Powers
title_short Queue Layouts of Graph Products and Powers
title_sort queue layouts of graph products and powers
url http://www.dmtcs.org/dmtcs-ojs/index.php/dmtcs/article/view/71
work_keys_str_mv AT davidrwood queuelayoutsofgraphproductsandpowers