大型HPC集群全对并行计算新算法

T. Tang, Hao Wu, Wei Bao, Pengyi Yang, Dong Yuan, B. Zhou
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引用次数: 0

摘要

所有成对计算被定义为在给定数据集中的每对元素之间执行计算。在许多生物信息学应用中,这通常是必要的第一步。许多这样的应用程序需要数tb的主内存,并进行多次peta浮点运算来完成计算。因此,需要大型HPC集群来解决这些大规模的计算问题。传统设计的使用数据分区的并行算法可能存在可伸缩性问题,即对于固定大小的给定问题,如果计算节点的数量增加,效率可能会降低(Amdahl定律)。本文介绍了一种新的并行算法设计方法。利用该方法,我们首先设计了一种高效的一维环算法,然后设计了一种基于一维环的二维算法,用于所有的两两计算。当增加计算节点时,我们不是减少块大小,而是在1D环中复制原始数据块的多个副本,并将它们分布在另一个维度中添加的计算节点上。通过适当地组织计算节点,可以将这种二维设置中的通信开销降至最低。在Cray XC40 HPC超级计算机上的实验表明,新算法对于大型HPC集群上的大规模全对计算具有很高的效率和可扩展性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
New Parallel Algorithms for All Pairwise Computation on Large HPC Clusters
All pairwise computation is defined as performing computation between every pair of the elements in a given dataset. It is often a necessary first step in a number of bioinformatics applications. Many of such applications require multiple terabytes of main memory and take multiple peta floating point operations to complete the computation. Therefore, large HPC clusters are needed to tackle these large-scale computational problems. Conventionally designed parallel algorithms using data partitioning may have a scalability issue, i.e., for a given problem of fixed size the efficiency may decrease if the number of compute nodes is increased (Amdahl's law). In this paper we introduce a new method for parallel algorithm design. Using this method we first design an efficient one-dimensional (1D) ring algorithm and then a two-dimensional (2D) algorithm based on the 1D ring for all pairwise computation. When increasing the compute nodes, instead of reducing the block size, we make multiple copies of the original data blocks in the 1D ring and distribute them across the added compute nodes in the other dimension. By properly organizing the compute nodes the communication overhead can be reduced to a minimum in this two-dimensional setting. Experiments on a Cray XC40 HPC supercomputer show that our new algorithms are very efficient and scalable for large-scale all pairwise computation on large HPC clusters.
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