Results 241 to 250 of about 2,481 (263)
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Centers of chordal graphs

Graphs and Combinatorics, 1991
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On hypergraph acyclicity and graph chordality

Information Processing Letters, 1988
Concepts of acyclicity in hypergraphs and chordality in graphs are related by showing that a hierarchy of well-studied classes of chordal graphs corresponds to the hierarchy of classes of acyclic hypergraphs studied in relational database theory [\textit{R. Fagin}, J. Assoc. Comput. Mach. 30, 514-550 (1983; Zbl 0624.68088)].
D'ATRI, Alessandro, MOSCARINI, Marina
openaire   +4 more sources

Clique Partitions of Chordal Graphs

Combinatorics, Probability and Computing, 1993
To partition the edges of a chordal graph on n vertices into cliques may require as many as n2/6 cliques; there is an example requiring this many, which is also a threshold graph and a split graph. It is unknown whether this many cliques will always suffice. We are able to show that (1 − c)n2/4 cliques will suffice for some c > 0.
Paul Erdös   +2 more
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What Is between Chordal and Weakly Chordal Graphs?

2008
An (h ,s ,t )-representation of a graph G consists of a collection of subtrees {S v | v *** V (G )} of a tree T , such that (i) the maximum degree of T is at most h , (ii) every subtree has maximum degree at most s , and (iii) there is an edge between two vertices in the graph if and only if the corresponding subtrees in T have at least t vertices in ...
Elad Cohen   +3 more
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Dominating Sets in Chordal Graphs

SIAM Journal on Computing, 1982
A set of vertices D is a dominating set for a graph if every vertex is either in D or adjacent to a vertex which is in D. We show that the problem of finding a minimum dominating set in a chordal graph is NP-complete, even when restricted to undirected path graphs, but exhibit a linear time greedy algorithm for the problem further restricted to ...
Kellogg S. Booth, J. Howard Johnson
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Chordal graphs, interval graphs, and wqo

Journal of Graph Theory, 1998
Let \(\preceq\) be the induced-minor relation. It is shown that, for every \(t\), all chordal graphs of clique number at most \(t\) are well-quasi-ordered by \(\preceq\). On the other hand, if the bound on the clique number is dropped, even the class of interval graphs is not well-quasi-ordered by \(\preceq\).
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Intersection graphs of induced subtrees of any graph and a generalization of chordal graphs

Discrete Applied Mathematics, 2022
Pablo de CARIA, Pablo de CARIA
exaly  

Reconfiguration graph for vertex colourings of weakly chordal graphs

Discrete Mathematics, 2020
Carl Feghali, Jir̂Í Fiala
exaly  

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