摘要

Given a graph , a -packing is a collection of vertex disjoint copies of s in where a is a simple path with three vertices and two edges. The Maximum -Packing problem is to find a -packing in the input graph of maximum cardinality. This problem is NP-hard for cubic graphs. In this paper, we give a branch-and-reduce algorithm for the Maximum -Packing problem in cubic graphs. We analyze the running time of the algorithm using measure-and-conquer and show that it runs in time which is faster than previous known exact algorithms where is the number of vertices in the input graph.

  • 出版日期2016-8

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