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Acyclic 4-edge colouring of non-regular subcubic graphs in linear time

机译:线性时间中非规则次三次图的无环四边着色

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摘要

An acyclic k-edge-colouring is an assignment of colours from {1, 2, . . ., k} to the edges of a simple graph G such that adjacent edges have different colours and each circuit of G contains edges of at least three colours. We describe a linear time algorithm to construct an acyclic 4-edge-colouring of a connected subcubic graph that is not cubic.
机译:无环k边缘着色是{1、2,..., 。到简单图形G的边缘,使得相邻的边缘具有不同的颜色,并且G的每个电路都包含至少三种颜色的边缘。我们描述了一种线性时间算法,以构造非三次连接的次三次图的无环4边着色。

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