Recognizing P4-sparse graphs in linear time
SIAM Journal on Computing
A tree representation for P4-sparse graphs
Discrete Applied Mathematics
P-Components and the Homogeneous Decomposition of Graphs
SIAM Journal on Discrete Mathematics
On the structure of graphs with few P4s
Discrete Applied Mathematics
Upper bounds to the clique width of graphs
Discrete Applied Mathematics
On the packing chromatic number of Cartesian products, hexagonal lattice, and trees
Discrete Applied Mathematics
Complexity of the packing coloring problem for trees
Discrete Applied Mathematics
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It is known that computing the packing chromatic number of a graph is an NP-hard problem, even when restricted to tree graphs. This fact naturally leads to the search of graph families where this problem is polynomial time solvable. Babel et al. (2001) showed that a large variety of NP-complete problems can be efficiently solved for the class of (q,q−4) graphs, for every fixed q. In this work we show that also to compute the packing chromatic number can be efficiently solved for the class of (q,q−4) graphs.