
Summary: Chordal bipartite graphs are exactly those bipartite graphs in which every cycle of length at least six has a chord. The treewidth of a graph \(G\) is the smallest maximum cliquesize among all chordal supergraphs of \(G\) decreased by one. We present a polynomial time algorithm for the exact computation of the treewidth of all chordal bipartite graphs. The algorithm can be implemented to run in time \(O (m^\alpha)\) which is the time needed to multiply two \(m \times m\) matrices, where \(m\) is the number of edges of the graph.
Analysis of algorithms and problem complexity, chordal bipartite graphs, Landbouwwetenschappen, Informatica, Natuurwetenschappen, Graph theory (including graph drawing) in computer science, treewidth, Wiskunde en Informatica (WIIN), Paths and cycles, Mathematics
Analysis of algorithms and problem complexity, chordal bipartite graphs, Landbouwwetenschappen, Informatica, Natuurwetenschappen, Graph theory (including graph drawing) in computer science, treewidth, Wiskunde en Informatica (WIIN), Paths and cycles, Mathematics
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