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Optimisation of unweighted/weighted maximum independent sets and minimum vertex covers

机译:未加权/加权最大独立集和最小顶点盖的优化

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This paper extends the recently introduced Phased Local Search (PLS) maximum clique algorithm to unweighted/weighted maximum independent set and minimum vertex cover problems. PLS is a stochastic reactive dynamic local search algorithm that interleaves sub-algorithms which alternate between sequences of iterative improvement, during which Suitable vertices are added to the current sub-graph, and plateau search, during which vertices of the Current sub-graph are swapped with vertices not contained in the Current sub-graph. These sub-algorithms differ in their vertex selection techniques and also in the perturbation mechanism used to overcome search stagnation. PLS has no problem instance dependent parameters and achieves state-of-the-art performance over a large range of the commonly used DIMACS and other benchmark instances.
机译:本文扩展了最近引入的分阶段的本地搜索(PLS)最大Clique算法到未加权/加权最大独立集和最小顶点覆盖问题。 PLS是一种随机反应动态本地搜索算法,其交织在迭代改进序列之间交换的子算法,在此期间将合适的顶点添加到当前的子图和高原搜索,在此期间将当前子图的顶点交换 目前未包含在当前的子图中的顶点。 这些子算法在它们的顶点选择技术中不同,并且还在用于克服搜索停滞的扰动机制中。 PLS没有问题实例依赖参数,并在大量常用的DIMAC和其他基准实例范围内实现最先进的性能。

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