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A Combined Evolutionary Search and Multilevel Optimisation Approach to Graph-Partitioning

机译:组合进化搜索和多级优化的图分割方法

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The graph-partitioning problem is to divide a graph into several pieces so that the number of vertices in each piece is the same within some defined tolerance and the number of cut edges is minimised. Important applications of the problem arise, for example, in parallel processing where data sets need to be distributed across the memory of a parallel machine. Very effective heuristic algorithms have been developed for this problem which run in real-time, but it is not known how good the partitions are since the problem is, in general, NP-complete. This paper reports an evolutionary search algorithm for finding benchmark partitions. A distinctive feature is the use of a multilevel heuristic algorithm to provide an effective crossover. The technique is tested on several example graphs and it is demonstrated that our method can achieve extremely high quality partitions significantly better than those found by the state-of-the-art graph-partitioning packages.
机译:图形分割问题是将图形分成几部分,以使每一部分中的顶点数量在定义的公差范围内是相同的,并且切边的数量最少。例如,在并行处理中,该问题的重要应用出现在并行处理中,其中数据集需要跨并行计算机的内存分布。已经针对该问题开发了非常有效的启发式算法,该算法可以实时运行,但是由于该问题通常是NP完全的,因此不知道分区的好坏。本文报告了一种用于寻找基准分区的进化搜索算法。一个独特的功能是使用多级启发式算法来提供有效的交叉。该技术在几个示例图上进行了测试,并证明了我们的方法可以实现极高品质的分区,远胜于最新的图分区程序包。

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