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- Interval_chromatic_number_of_an_ordered_graph abstract "In mathematics, the interval chromatic number X<(H) of an ordered graph H is the minimum number of intervals the (linearly ordered) vertex set of H can be partitioned into so that no two vertices belonging to the same interval are adjacent in H.".
- Interval_chromatic_number_of_an_ordered_graph wikiPageID "16456063".
- Interval_chromatic_number_of_an_ordered_graph wikiPageRevisionID "330216399".
- Interval_chromatic_number_of_an_ordered_graph hasPhotoCollection Interval_chromatic_number_of_an_ordered_graph.
- Interval_chromatic_number_of_an_ordered_graph subject Category:Graph_coloring.
- Interval_chromatic_number_of_an_ordered_graph comment "In mathematics, the interval chromatic number X<(H) of an ordered graph H is the minimum number of intervals the (linearly ordered) vertex set of H can be partitioned into so that no two vertices belonging to the same interval are adjacent in H.".
- Interval_chromatic_number_of_an_ordered_graph label "Interval chromatic number of an ordered graph".
- Interval_chromatic_number_of_an_ordered_graph sameAs m.03y6dly.
- Interval_chromatic_number_of_an_ordered_graph sameAs Q6057270.
- Interval_chromatic_number_of_an_ordered_graph sameAs Q6057270.
- Interval_chromatic_number_of_an_ordered_graph wasDerivedFrom Interval_chromatic_number_of_an_ordered_graph?oldid=330216399.
- Interval_chromatic_number_of_an_ordered_graph isPrimaryTopicOf Interval_chromatic_number_of_an_ordered_graph.