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A Sufficient and Necessary Condition for the Forcing Number of a Bipartite Graph Being Equal to the Minimum Number of Trailing Vertices

机译:二部图的强迫数等于尾随顶点的最小数的充要条件

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摘要

Riddle [15] showed that the forcing number of a bipartite graph is bounded blow by the minimum number of trailing vertices of the ordering of a color set. In the present work, we improve the trailing-vertex method by Riddle and obtain a necessary condition for the matching forcing number of a bipartite graph being equal to a given natural number k; furthermore, we give a sufficient and necessary condition for the minimum forcing number of bipartite graph being equal to the minimum number of trailing vertices of all standard orderings of a color set.
机译:Riddle [15]表明,二分图的强迫数受颜色集排序的最小尾随顶点数限制。在本文中,我们改进了Riddle的尾随顶点法,并获得了二部图的匹配强迫数等于给定自然数k的必要条件。此外,我们给出了二部图的最小强迫数等于颜色集的所有标准顺序的最小尾随顶点数的充分必要条件。

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