Dichotomies properties on computational complexity of S-packing coloring problems
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Titre | Dichotomies properties on computational complexity of S-packing coloring problems |
Type de publication | Journal Article |
Year of Publication | 2015 |
Auteurs | Gastineau N |
Journal | DISCRETE MATHEMATICS |
Volume | 338 |
Pagination | 1029-1041 |
Date Published | JUN 6 |
Type of Article | Article |
ISSN | 0012-365X |
Mots-clés | d-distance coloring, Graph, NP-complete problem, Packing chromatic number, S-packing chromatic number |
Résumé | {This work establishes the complexity class of several instances of the S-packing coloring problem: for a graph G, a positive integer k and a nondecreasing list of integers S = (S-1, ..., s(k)), G is S-colorable if its vertices can be partitioned into sets S-i |
DOI | 10.1016/j.disc.2015.01.028 |