Diameters of iterated clique graphs of chordal graphs
Journal of Graph Theory
Clique graphs and Helly graphs
Journal of Combinatorial Theory Series B
On a unique tree representation for P4-extendible graphs
Discrete Applied Mathematics - Special volume: combinatorics and theoretical computer science
A tree representation for P4-sparse graphs
Discrete Applied Mathematics
Convergence of iterated clique graphs
Discrete Mathematics
On extendedP4-reducible and extendedP4-sparse graphs
Theoretical Computer Science
Clique divergent graphs with unbounded sequence of diameters
Discrete Mathematics
Modular decomposition and transitive orientation
Discrete Mathematics - Special issue on partial ordered sets
Locally C6 graphs are clique divergent
Discrete Mathematics
On clique divergent graphs with linear growth
Discrete Mathematics
The icosahedron is clique divergent
Discrete Mathematics
A New Linear Algorithm for Modular Decomposition
CAAP '94 Proceedings of the 19th International Colloquium on Trees in Algebra and Programming
European Journal of Combinatorics
The clique operator on circular-arc graphs
Discrete Applied Mathematics
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The clique graph of a graph G is the intersection graph K (G) of the (maximal) cliques of G. The iterated clique graphs Kn (G) are defined by KO(G) = G and Ki(G) = K(Ki-1(G)), i 0 and K is the clique operator. In this article we use the modular decomposition technique to characterize the K-behaviour of some classes of graphs with few P4's.These characterizations lead to polynomial time algorithms for deciding the K-convergence or K-divergence of any graph in the class.