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Parallel Graph Partitioning Framework for Solving the Maximum Clique Problem Using Hadoop

机译:使用Hadoop解决最大Clique问题的并行图形分区框架

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摘要

Graph pattern mining is an important part of the emerging social network science, and the research of the maximum clique problem is one of the most important research branches. In the big data environment, the mass of nodes and complexity of edges in the graph set a higher requirement on the speed and accuracy of the maximum clique (MCP) study. In this paper, we present a parallel graph partitioning framework for solving the maximum clique problem(PPMC) based on Hadoop. Firstly, This paper presents a new graph partition method based on degree sorting(GPD), the subgraph scale is greatly reduced. In order to balance the workload of solving the maximum clique problems. Secondly, the improved ant algorithm proposed by our team is used to solve the maximum clique of each subgraph. Finally, the framework is deployed on Hadoop distributed cloud computing platform and tested by Stanford large-scale datasets. The experimental results show that GPD algorithm can greatly reduce the subgraph scale, the subgraph number, and the complexity of time and space of solving the maximum clique problem of large-scale instances. And the efficiency and scalability of the Hadoop based parallel graph partitioning framework for solving the maximum clique problems has been further proved.
机译:图案模式挖掘是新兴社社会网络科学的重要组成部分,最大的集团问题的研究是最重要的研究分支之一。在大数据环境中,图表中边缘的节点和复杂性的质量设定了对最大CLIQUE(MCP)研究的速度和准确性的更高要求。在本文中,我们介绍了一个并行图形分区框架,用于解决基于Hadoop的最大Clique问题(PPMC)。首先,本文提出了一种基于度量排序(GPD)的新图形分区方法,大大降低了子图刻度。为了平衡解决最大Clique问题的工作量。其次,我们的团队提出的改进的Ant算法用于解决每个子图的最大Clique。最后,框架部署在Hadoop分布式云计算平台上,并由Stanford大规模数据集进行测试。实验结果表明,GPD算法可以大大降低求解大型情况最大核心问题的子图刻度,子图数和时间和空间的复杂性。并进一步证明了基于Hadoop的并行图分区框架的效率和可扩展性,用于解决最大Clique问题的框架。

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