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An Efficient approach for the Optimization version of Maximum Weighted Clique Problem

机译:最大加权派系问题的优化版本的一种有效方法

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Given a graph and a weight function defined on the vertex set of a graph, the maximum weighted clique (MWC) problem calls for finding the number of vertices with maximum total weight and also any two of vertices are pairwise adjacent. In this paper, an edge based local search algorithm, called ELS, is proposed for the MWC, a well-known combinatorial optimization problem. ELS is a two phased local search method effectively finds the near optimal solutions for the MWC. A parameter 'support' of vertices defined in the ELS greatly reduces the more number of random selections among vertices and also the number of iterations and running times. Computational results on DIMACS benchmark graphs indicate that ELS is capable of achieving state-of-the-art-performance for the maximum weighted clique with reasonable average running times.
机译:给定一个图和在图的顶点集上定义的权重函数,最大加权派系(MWC)问题要求找到具有最大总权重的顶点数量,并且任意两个顶点成对相邻。在本文中,针对MWC(一种著名的组合优化问题)提出了一种基于边缘的局部搜索算法,称为ELS。 ELS是一种两阶段的局部搜索方法,可以有效地为MWC找到接近最优的解决方案。 ELS中定义的顶点参数“支撑”极大地减少了顶点之间更多的随机选择次数,以及迭代次数和运行时间。 DIMACS基准图上的计算结果表明,ELS能够在合理的平均运行时间下实现最大加权集团的最新性能。

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