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An Introduction to Colored-independence in Graphs

机译:图中彩色独立性介绍

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摘要

This paper considers the concept of colored problems for graph parameters. Assuming one has a partition S = {S_1, S_2,..., S_t} of vertex set V(G) (that is, a t-coloring of V(G)), one seeks to optimize the order of a set S with a certain property such that S must contain either all or none of the elements of S_i, 1 ≤ i ≤ t. Here proper coloring are considered, and of interest is the partition that provides the minimum possible size of a maximum cardinality colored-independent set. Problems involving further restrictions on allowable partitions will also be introduced.
机译:本文考虑了图表参数彩色问题的概念。假设一个有一个分区S = {s_1,s_2,...,s_t}的顶点集V(g)(即,v(g)的t色),旨在优化集合的顺序具有某个属性,使得S必须包含S_I的所有元素或任何形式,1≤i≤T。这里考虑了适当的着色,并且感兴趣的是提供最大基数的最小可能尺寸的偏心集的分区。还将介绍涉及进一步限制允许分区的问题。

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