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On Idomatic Partitions of Direct Products of Complete Graphs

机译:关于完备图的直接积的同分分区

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摘要

Independent dominating sets in the direct product of four complete graphs are considered. Possible types of such sets are classified. The sets in which every pair of vertices agree in exactly one coordinate, called T_1-sets, are explicitly described. It is proved that the direct product of four complete graphs admits an idomatic partition into T_1-sets if and only if each factor has at least three vertices and the orders of at least two factors are divisible by 3.
机译:考虑了四个完整图的直接积中的独立支配集。这样的集合的可能类型被分类。明确描述了每对顶点在一个坐标上恰好相交的集合,称为T_1集。证明了当且仅当每个因子具有至少三个顶点并且至少两个因子的阶数可被3整除时,四个完整图的直接乘积才允许将偶象分割成T_1集。

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