Efficient scheduling of independent tasks using modified heuristics

M. Atique
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引用次数: 0

Abstract

In heterogeneous computing systems MinMin and MaxMin are widely used in assigning independent tasks to processors. For N tasks to be assigned to N processors these approaches are known to run in O (KN2) time. An algorithmic improvement that asymptotically decreases the running time complexity of MinMin to O(KN logN) without affecting its solution quality is proposed in [1]. The newly proposed MinMin algorithm is combined with MaxMin, resulting in two hybrid algorithms [1]. The first hybrid algorithm address the drawback of MaxMin in solving problem instances with highly skewed cost distributions while also improving the running time performance of MaxMin. The second hybrid algorithm improves the running time performance without degrading its solution quality. The proposed algorithms are easy to implement. For the large datasets used in the various experiments, MinMin and MaxMin, as well as recent state-of-the-art heuristics, require days, weeks, or even months to produce a solution, whereas the proposed algorithms in this paper produce solutions within only two or three minutes. The new modified algorithms namely MinMax and MinMax+ are proposed and implemented. These algorithms are compared with the existing algorithms MinMin and MaxMin on single objective cases.
使用改进启发式的独立任务高效调度
在异构计算系统中,MaxMin和MinMin被广泛用于为处理器分配独立任务。对于分配给N个处理器的N个任务,已知这些方法在O (KN2)时间内运行。[1]提出了一种算法改进,在不影响解质量的情况下,将MinMin的运行时间复杂度渐近地降低到O(KN logN)。将新提出的MinMin算法与MaxMin算法结合,形成两种混合算法[1]。第一种混合算法解决了MaxMin在解决成本分布高度倾斜的问题实例时的缺点,同时也提高了MaxMin的运行时间性能。第二种混合算法在不降低解质量的前提下提高了运行时性能。所提出的算法易于实现。对于各种实验中使用的大型数据集,MinMin和MaxMin以及最新的最先进的启发式算法需要几天,几周甚至几个月才能产生解决方案,而本文中提出的算法只需两到三分钟即可产生解决方案。提出并实现了新的改进算法MinMax和MinMax+。在单目标情况下,将这些算法与现有的MinMin和MaxMin算法进行了比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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