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Scalability of parallel sorting on mesh multicomputers

机译:网格多计算机上并行排序的可伸缩性

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The paper presents two new parallel algorithms QSP1 and QSP2 based on sequential quicksort for sorting data on a mesh multicomputer, and analyzes their scalability using the isoefficiency metric. It shows that QSP2 matches the lower bound on the isoefficiency function for mesh multicomputers. The isoefficiency of QSP1 is also fairly close to optimal. Lang et al. (1985) and Schnorr et al. (1986) have developed parallel sorting algorithms for the mesh architecture that have either optimal (Schnorr) or close to optimal (Lang) run-time complexity for the one-element-per-processor case. Both QSP1 and QSP2 have worse performance than these algorithms for the one-element-per-processor case. But QSP1 and QSP2 have better scalability than the scaled-down variants of these algorithms (for the case in which there are more elements than processors). As a result, the new parallel formulations are better than these scaled-down variants in terms of speedup w.r.t the best sequential algorithms. The paper also presents a different variant of Lang's sort which is asymptotically as scalable as QSP2 (for the multiple-element-per-processor case). It briefly discusses another metric called 'resource consumption metric'. According to this metric, both QSP1 and QSP2 are strictly superior to Lang's sort and its variations.
机译:本文提出了两个新的基于顺序快速排序的并行算法QSP1和QSP2,用于在网格多计算机上对数据进行排序,并使用等效率度量标准分析了它们的可伸缩性。它表明QSP2匹配了网格多计算机等效率函数的下限。 QSP1的等效率也相当接近最佳值。 Lang等。 (1985年)和Schnorr等人。 (1986年)已经为网格体系结构开发了并行排序算法,对于每个处理器一个元素的情况,该算法具有最佳的(Schnorr)或接近最佳的(Lang)运行时复杂度。对于每个处理器一个元素的情况,QSP1和QSP2的性能都比这些算法差。但是QSP1和QSP2具有比这些算法的按比例缩小的变体更好的可伸缩性(对于元素多于处理器的情况)。结果,就并行度而言,新的并行公式比这些按比例缩小的变量要好,而且没有最佳的顺序算法。本文还提出了Lang排序的另一种变体,其渐近性与QSP2一样可扩展(对于每个处理器多个元素的情况)。它简要讨论了另一个度量标准,称为“资源消耗度量标准”。根据此度量标准,QSP1和QSP2都严格优于Lang的排序及其变体。

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