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An Introduction to Colored-independence in Graphs

机译:图中颜色独立性简介

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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:本文考虑了图参数有色问题的概念。假设一个具有顶点集V(G)的分区S = {S_1,S_2,...,S_t}(即V(G)的t色),则试图优化一个集合S的顺序。具有一定的性质,使得S必须包含S_i的所有元素或全部不包含1≤i≤t。这里考虑适当的着色,并且感兴趣的是提供最大基数独立于颜色的集合的最小可能大小的分区。还将引入涉及进一步限制允许分区的问题。

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