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首页> 外文期刊>European Journal of Operational Research >A new branch-and-bound algorithm for the maximum edge-weighted clique problem
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A new branch-and-bound algorithm for the maximum edge-weighted clique problem

机译:一种新的分支和绑定算法,用于最大边缘加权集团问题

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摘要

We study the maximum edge-weighted clique problem, a problem related to the maximum (vertexweighted) clique problem which asks for finding a complete subgraph (i.e., a clique) of maximum total weight on its edges. The problem appears in a wide range of applications, including bioinformatics, material science, computer vision, robotics, and many more. In this work, we propose a new combinatorial branch-and-bound algorithm for the problem which relies on a novel bounding procedure capable of pruning a very large amount of nodes of the branch-and-bound tree. Extensive computational experiments on random and structured graphs, encompassing standard benchmarks used in the literature as well as recently introduced real-world large-scale graphs, show that our new algorithm outperforms the state-of-the-art by several orders of magnitude on many instances. (C) 2019 Elsevier B.V. All rights reserved.
机译:我们研究了最大的边缘加权集团问题,与最大(Vertexweighted)的Clique问题有关的问题,该问题要求找到其边缘最大总重量的完整子图(即Clique)。 问题出现在各种应用中,包括生物信息学,材料科学,计算机视觉,机器人等。 在这项工作中,我们提出了一种新的组合分支和绑定算法,其依赖于能够修剪分支和束缚树的非常大量的节点的新的界限过程。 随机和结构图的广泛计算实验,包括文献中使用的标准基准以及最近引入的真实世界的大规模图表,表明我们的新算法在许多数量级的几个数量级方面优于最先进的算法 实例。 (c)2019 Elsevier B.v.保留所有权利。

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