summary:The question of generalizing results involving chordal graphs to similar concepts for chordal bipartite graphs is addressed. First, it is found that the removal of a bisimplicial edge from a chordal bipartite graph produces a chordal bipartite graph. As consequence, occurance of arithmetic zeros will not terminate perfect Gaussian elimination on sparse matrices having associated a chordal bipartite graph. Next, a property concerning minimal edge separators is presented. Finally, it is shown that, to any vertex of a chordal bipartite graph an edge may be added such that the chordality is maintained
Many works related to dually chordal graphs, their cliques and neighborhoods were published by Brand...
AbstractWe introduce the separator graph for a given graph G and show a 1-1 correspondence between i...
Complete multipartite graphs range from complete graphs (with every partite set a singleton) to edge...
summary:The question of generalizing results involving chordal graphs to similar concepts for chorda...
AbstractRobert E. Jamison characterized chordal graphs by the edge set of every k-cycle being the sy...
AbstractAs a generalization of chordal graph, the notion of 2-chordal graph arises naturally from th...
Chordal graphs form an important and widely studied subclass of perfect graphs. The set of minimal v...
Chordal graphs are undirected graphs in which every cycle of length at least four has a chord. They...
Bisimplicial edges in bipartite graphs are closely related to pivots in Gaussian elimination that av...
Applied to a chordal graph, lexicographic breadth first search computes a perfect elimination scheme...
AbstractA bipartite graph is chordal bipartite if every cycle of length at least six has a chord. In...
A graph G is chordal-bipartite probe if its vertices can be partitioned into two sets P (probes) and...
AbstractMany works related to dually chordal graphs, their cliques and neighborhoods were published ...
ABSTRACT. We generalize previous work done by Donald J. Rose and Robert E. Tarjan [2], who developed...
Graph Generation aids in analysis of graphs and their properties while insinuating conjectures via c...
Many works related to dually chordal graphs, their cliques and neighborhoods were published by Brand...
AbstractWe introduce the separator graph for a given graph G and show a 1-1 correspondence between i...
Complete multipartite graphs range from complete graphs (with every partite set a singleton) to edge...
summary:The question of generalizing results involving chordal graphs to similar concepts for chorda...
AbstractRobert E. Jamison characterized chordal graphs by the edge set of every k-cycle being the sy...
AbstractAs a generalization of chordal graph, the notion of 2-chordal graph arises naturally from th...
Chordal graphs form an important and widely studied subclass of perfect graphs. The set of minimal v...
Chordal graphs are undirected graphs in which every cycle of length at least four has a chord. They...
Bisimplicial edges in bipartite graphs are closely related to pivots in Gaussian elimination that av...
Applied to a chordal graph, lexicographic breadth first search computes a perfect elimination scheme...
AbstractA bipartite graph is chordal bipartite if every cycle of length at least six has a chord. In...
A graph G is chordal-bipartite probe if its vertices can be partitioned into two sets P (probes) and...
AbstractMany works related to dually chordal graphs, their cliques and neighborhoods were published ...
ABSTRACT. We generalize previous work done by Donald J. Rose and Robert E. Tarjan [2], who developed...
Graph Generation aids in analysis of graphs and their properties while insinuating conjectures via c...
Many works related to dually chordal graphs, their cliques and neighborhoods were published by Brand...
AbstractWe introduce the separator graph for a given graph G and show a 1-1 correspondence between i...
Complete multipartite graphs range from complete graphs (with every partite set a singleton) to edge...