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Vertigan, Dirk
Bounded colorings for planar graphs ★★
Author(s): Alon; Ding; Oporowski; Vertigan
Question Does there exists a fixed function
so that every planar graph of maximum degree
has a partition of its vertex set into at most three sets
so that for
, every component of the graph induced by
has size at most
?






Keywords: coloring; partition; planar graph
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