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Parallel multilevel k-way partitioning scheme for irregular graphs

机译:不规则图的并行多级k路分配方案

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摘要

In this paper we present a parallel formulation of a multilevel k-way graph partitioning algorithm. A key feature of this parallel formulation is that it is able to achieve a high degree of concurrency while maintaining the high quality of the partitions produced by the serial multilevel k-way partitioning algorithm. In particular, the time taken by our parallel graph partitioning algorithm is only slightly longer than the time taken for rearrangement of the graph among processors according to the new partition. Experiments with a variety of finite element graphs show that our parallel formulation produces high-quality partitionings in a short amount of time. For example, a 128-way partitioning of graphs with one million vertices can be computed in a little over two seconds on a 128-processor Cray T3D. Furthermore, the quality of the partitions produced is comparable (edge-cuts within 5%) to those produced by the serial multilevel k-way algorithm. Thus our parallel algorithm makes it feasible to perform frequent repartitioning of graphs in dynamic computations without compromising the partitioning quality.
机译:在本文中,我们提出了多级k路图分区算法的并行表述。这种并行公式的一个关键特征是,它能够实现高度的并发性,同时保持由串行多级k-way分区算法生成的分区的高质量。特别是,我们的并行图分区算法所花费的时间仅比根据新分区在处理器之间重新布置图所花费的时间稍长。使用各种有限元图进行的实验表明,我们的并行公式可在短时间内产生高质量的分区。例如,可以在128处理器的Cray T3D上花两秒钟多一点的时间来计算具有一百万个顶点的图的128路分割。此外,所产生的分区的质量与串行多级k-way算法所产生的分区的质量相当(切边在5%以内)。因此,我们的并行算法使在动态计算中频繁地对图进行重新分区而不损害分区质量成为可能。

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