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A 7/6-approximation algorithm for 3-partitioning and its application to multiprocessor scheduling

机译:3分区的7/6逼近算法及其在多处理器调度中的应用

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摘要

The optimization version of the classical 3-partitioning problem is considered. 3m nonnegative integers are to be partitioned into m triples such that the largest total sum of integers of these triples is minimized. We present a simple approximation algo- rithm with worst-case bound 7/6 for this NP-hard problem. Furthermore, it is shown how approximation algorithms for k-partitioning problems can be used to construct heuristics for general multiprocessor scheduling.
机译:考虑了经典3分区问题的优化版本。 3m个非负整数将被划分为m个三元组,以使这些三元组的最大整数总和最小化。对于这个NP-hard问题,我们提出了一个最坏情况下边界为7/6的简单近似算法。此外,它显示了如何将k分区问题的近似算法用于构造一般多处理器调度的启发式算法。

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