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Multi-level direct K-way hypergraph partitioning with multiple constraints and fixed vertices

机译:具有多个约束和固定顶点的多级直接K向超图分区

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K-way hypergraph partitioning has an ever-growing use in parallelization of scientific computing applications. We claim that hypergraph partitioning with multiple constraints and fixed vertices should be implemented using direct K-way refinement, instead of the widely adopted recursive bisection paradigm. Our arguments are based on the fact that recursive-bisection-based partitioning algorithms perform considerably worse when used in the multiple constraint and fixed vertex formulations. We discuss possible reasons for this performance degradation. We describe a careful implementation of a multi-level direct K-way hypergraph partitioning algorithm, which performs better than a well-known recursive-bisection-based partitioning algorithm in hypergraph partitioning with multiple constraints and fixed vertices. We also experimentally show that the proposed algorithm is effective in standard hypergraph partitioning.
机译:在科学计算应用程序的并行化中,K向超图分区的使用越来越多。我们声称,应使用直接K路径精化来实现具有多个约束和固定顶点的超图分区,而不是广泛采用的递归二等分范式。我们的论据基于这样一个事实:当在多重约束和固定顶点公式中使用时,基于递归二等分的划分算法的性能会大大降低。我们讨论了这种性能下降的可能原因。我们描述了多级直接K way超图分区算法的谨慎实现,该算法在具有多个约束和固定顶点的超图分区中比基于递归二等分的众所周知的分区算法表现更好。我们还通过实验证明了该算法在标准超图分割中是有效的。

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