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Optimal Linear Arrangement of Interval Graphs

Identifieur interne : 003953 ( Hal/Corpus ); précédent : 003952; suivant : 003954

Optimal Linear Arrangement of Interval Graphs

Auteurs : Johanne Cohen ; Fedor Fomin ; Pinar Heggernes ; Dieter Kratsch ; Gregory Kucherov

Source :

RBID : Hal:inria-00115249

Abstract

We study the optimal linear arrangement (OLA) problem on interval graphs. Several linear layout problems that are NP-hard on general graphs are solvable in polynomial time on interval graphs.We prove that, quite surprisingly, optimal linear arrangement of interval graphs is NP-hard. The same result holds for permutation graphs. We present a lower bound and a simple and fast 2-approximation algorithm based on any interval model of the input graph.

Url:
DOI: 10.1007/11821069

Links to Exploration step

Hal:inria-00115249

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<title xml:lang="en">Optimal Linear Arrangement of Interval Graphs</title>
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<editor>Rastislav Kralovic and Pawel Urzyczyn</editor>
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<abstract xml:lang="en">We study the optimal linear arrangement (OLA) problem on interval graphs. Several linear layout problems that are NP-hard on general graphs are solvable in polynomial time on interval graphs.We prove that, quite surprisingly, optimal linear arrangement of interval graphs is NP-hard. The same result holds for permutation graphs. We present a lower bound and a simple and fast 2-approximation algorithm based on any interval model of the input graph.</abstract>
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