A one-to-one correspondence between potential solutions of the cluster deletion problem and the minimum sum coloring problem, and its application to P4 -sparse graphs
Identifieur interne : 000816 ( Main/Exploration ); précédent : 000815; suivant : 000817A one-to-one correspondence between potential solutions of the cluster deletion problem and the minimum sum coloring problem, and its application to P4 -sparse graphs
Auteurs : Flavia Bonomo [Argentine] ; Guillermo Duran [Argentine] ; Amedeo Napoli [France] ; Mario Valencia-Pabon [France]Source :
English descriptors
Abstract
In this note we show a one-to-one correspondence between potentially optimal solutions to the cluster deletion problem in a graph G and potentially optimal solutions for the minimum sum coloring problem in G (i.e. the complement graph of G). We apply this correspondence to polynomially solve the cluster deletion problem in a subclass of P 4 -sparse graphs that strictly includes P 4 -reducible graphs.
Url:
Affiliations:
- Argentine, France
- Grand Est, Lorraine (région), Île-de-France
- Metz, Nancy, Paris
- Université Paris 13, Université de Lorraine
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- to stream Main, to step Curation: 000816
Le document en format XML
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<front><div type="abstract" xml:lang="en">In this note we show a one-to-one correspondence between potentially optimal solutions to the cluster deletion problem in a graph G and potentially optimal solutions for the minimum sum coloring problem in G (i.e. the complement graph of G). We apply this correspondence to polynomially solve the cluster deletion problem in a subclass of P 4 -sparse graphs that strictly includes P 4 -reducible graphs.</div>
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<name sortKey="Valencia Pabon, Mario" sort="Valencia Pabon, Mario" uniqKey="Valencia Pabon M" first="Mario" last="Valencia-Pabon">Mario Valencia-Pabon</name>
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