A scalable maximum-clique algorithm using Apache Spark

Amr Elmasry, Ayman Khalafallah, Moustafa Meshry
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Abstract

In this paper, we propose a scalable algorithm for finding the exact solution to the maximum-clique problem. At the heart of our approach lies a multi-phase partitioning strategy, which enables iterative, in-memory processing of graphs. The multi-phase partitioning is tuned for the resources of the machine/cluster to get the best performance. To promote parallelization and scalability on both a cluster-level (distributing the problem on a number of machines) and on a machine-level (using all available cores on each machine), we use Apache Spark. We explore the untraditional usage of distributed frameworks, such as Apache Spark, to distribute computational load, as opposed to distributing big data. We focus on dense graphs, typically with thousands of vertices and a few millions edges; this is in contrast to sparse real-world graphs that don't initially fit into the memory of a single driver machine. Our experiments show that, for large dense graphs, we get up to 100% performance speedup compared to the state-of-the-art parallel approaches. Moreover, our algorithm is highly scalable and fault-tolerant.
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一个可扩展的最大团算法使用Apache Spark
在本文中,我们提出了一种可扩展的算法来寻找最大团问题的精确解。我们的方法的核心是一个多阶段划分策略,它支持迭代的、内存中的图处理。多阶段分区针对机器/集群的资源进行调优,以获得最佳性能。为了在集群级(将问题分布在多台机器上)和机器级(在每台机器上使用所有可用的内核)上促进并行化和可伸缩性,我们使用Apache Spark。我们将探索分布式框架(如Apache Spark)的非传统用法,以分发计算负载,而不是分发大数据。我们专注于密集图,通常有数千个顶点和数百万条边;这与现实世界中稀疏的图形形成了对比,后者最初并不适合单个驱动程序机器的内存。我们的实验表明,对于大型密集图,与最先进的并行方法相比,我们获得了高达100%的性能加速。此外,我们的算法具有高度可扩展性和容错性。
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