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H~2Pregel: A partition-based hybrid hierarchical graph computation approach

机译:H〜2Pregel:一种基于分区的混合层次图计算方法

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A partition-based hybrid hierarchical graph computation approach, called H~2Pregel is proposed to address the redundant supersteps and inefficient computation problems due to low access locality. The H2Pregel preprocesses the input graph through a distributed recode algorithm to ensure the continuity and sequence of vertex ids, then employs a hybrid approach to combine the advantages of both synchronous and asynchronous models, and hierarchically computes the high proportion of interior messages generated by high quality partition algorithms. Moreover, H~2Pregel leverages configurable parallel threads to accelerate local computation by "sub-supersteps", and employs an exterior messages stealing optimization to avoid extra communication overheads between tasks. We implemented H~2Pregel on Giraph, a classic open source system based on Pregel. The evaluation results on large-scale graphs show that, compared with Pregel in three partition algorithms, H~2Pregel can achieve average speedups by 1.12-4.52 times and decrease average communication messages by 23.5%-55.5%, and average supersteps by 15.8%-82.0%.
机译:提出了一种基于分区的混合层次图计算方法,称为H〜2Pregel,以解决由于访问局部性低而导致的冗余超步和低效率的计算问题。 H2Pregel通过分布式重新编码算法对输入图进行预处理,以确保顶点ID的连续性和顺序,然后采用混合方法结合同步模型和异步模型的优点,并分层计算高质量生成的内部消息的大部分分区算法。此外,H〜2Pregel利用可配置的并行线程通过“子超步”来加速本地计算,并采用外部消息窃取优化来避免任务之间的额外通信开销。我们在Giraph上实现了H〜2Pregel,Giraph是基于Pregel的经典开源系统。大规模图形的评估结果表明,与Pregel的三种分区算法相比,H〜2Pregel的平均速度提高了1.12-4.52倍,平均通信消息减少了23.5%-55.5%,平均超步减少了15.8%- 82.0%。

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