Results 1 to 10 of about 1,633,578 (326)
Graph isomorphism completeness for chordal bipartite graphs and strongly chordal graphs [PDF]
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Ryuhei Uehara
exaly +4 more sources
Connected graph searching in chordal graphs
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Nicolas Nisse
exaly +4 more sources
The square of a chordal graph [PDF]
The authors characterize those multigraphs which are squares of chordal graphs and develop an algorithm for producing the unique square root from its squared chordal graph.
F. Harary, T. McKee
semanticscholar +4 more sources
The leafage of a chordal graph [PDF]
The leafage l(G) of a chordal graph G is the minimum number of leaves of a tree in which G has an intersection representation by subtrees. We obtain upper and lower bounds on l(G) and compute it on special classes.
In-Jen Lin, T. McKee, D. West
semanticscholar +4 more sources
Chordal Graph Models of Contingency Tables [PDF]
Chordal graph theory has recently found application by statisticians in the analysis of contingency tables. Specifically, what are called “decomposable loglinear models” correspond exactly to chordal graphs.
H. Khamis, T. McKee
exaly +3 more sources
The clique-separator graph for chordal graphs [PDF]
We present a new representation of a chordal graph called the clique-separator graph, whose nodes are the maximal cliques and minimal vertex separators of the graph. We present structural properties of the clique-separator graph and additional properties
Louis Ibarra
exaly +3 more sources
Edge erasures and chordal graphs [PDF]
We prove several results about chordal graphs and weighted chordal graphs by focusing on exposed edges. These are edges that are properly contained in a single maximal complete subgraph.
Jared Culbertson +2 more
doaj +4 more sources
On chordal graph and line graph squares [PDF]
In this work we investigate the chordality of squares and line graph squares of graphs. We prove a sufficient condition for the chordality of squares of graphs not containing induced cycles of length at least five. Moreover, we characterize the chordality of graph squares by forbidden subgraphs.
Sebastian Wiederrecht
exaly +3 more sources
The Neighborhood Polynomial of Chordal Graphs [PDF]
We study the neighborhood polynomial and the complexity of its computation for chordal graphs. The neighborhood polynomial of a graph is the generating function of subsets of its vertices that have a common neighbor.
Helena Bergold +2 more
doaj +1 more source
Generating and characterizing the perfect elimination orderings of a chordal graph
F Ruskey
exaly +2 more sources

