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Completeness of graph isomorphism problem for bipartite graph classes

机译:二部图类的图同构问题的完备性

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摘要

It is well known that the graph isomorphism (CI) problem is GI complete even for the bipartite graphs. Recently, it is shown that the CI problem can be solved in polynomial time for the convex graphs, which is a subclass of bipartite graphs. Chordal bipartite graphs form a well-known graph class between bipartite graphs and convex graphs. The relative complexity of the CI problem for the class is unknown. We show that the CI problem is CI complete even for the chordal bipartite graphs, which draws a line between the convex graphs and chordal bipartite graphs.
机译:众所周知,即使对于二部图,图同构(CI)问题也是GI完全的。最近显示,对于二分图的一个子类的凸图,CI问题可以在多项式时间内解决。弦二部图在二部图和凸图之间形成了众所周知的图类。类的CI问题的相对复杂性未知。我们证明,即使对于弦二分图,CI问题也是CI完全的,这在凸图和弦二分图之间画了一条线。

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