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A hole in a graph is an induced subgraph which is a cycle of length at least four. A graph is chordal if it contains no holes. Following McKee and Scheinerman (1993), we define the chordality of a graph $G$ to be the minimum number of chordal graphs on $V(G)$ such that the intersection of their edge sets is equal to $E(G)$.
Chaniotis, Aristotelis+2 more
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R-annihilated and independent perfect neighborhood sets in chordal graphs
Joël Puech
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Graph classes related to chordal graphs and chordal bipartite graphs
Jörg Bornemann+2 more
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Analysis of Fatty Acid Metabolism in Fetal and Failing Hearts by Single-Cell RNA Sequencing Revealed SLC27A6 as a Critical Gene in Heart Maturation. [PDF]
Zhu W+6 more
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Clique tree generalization and new subclasses of chordal graphs
Pankaj Kumar, C. E. Veni Madhavan
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Algebraic invariants of the edge ideals of whisker graphs of cubic circulant graphs. [PDF]
Afridi MUK, Rehman IU, Ishaq M.
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How is a Chordal Graph like a Supersolvable Binary Matroid?
Raul Cordovil+2 more
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