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The Complexity of the Vertex 3-Colorability Problem for Some Hereditary Classes Defined By 5-Vertex Forbidden Induced Subgraphs

机译:由5个顶点被禁止诱导的子图定义的一些遗传类别的顶点3-可色性问题的复杂性

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摘要

We completely determine the complexity status of the vertex 3-colorability problem for the problem restricted to all hereditary classes defined by at most 3 forbidden induced subgraphs each on at most 5 vertices. We also present a complexity dichotomy for the problem and the family of all hereditary classes defined by forbidding an induced bull and any set of induced subgraphs each on at most 5 vertices.
机译:我们完全确定顶点3显着问题的复杂性状态,限于最多3个禁止诱导的诱导子图所定义的所有遗传等级的问题,最多5个顶点。 我们还对问题的复杂性二分法以及通过禁止诱导公牛和任何一组最多5个顶点所定义的所有遗传阶层的家族。

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