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Branch-and-bound algorithms for solving hard instances of the one-machine sequencing problem

机译:用于解决单机排序问题硬实例的分支定界算法

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Despite being strongly N P-hard, the one-machine sequencing problem that minimizes the makespan was thought to be computationally inexpensive to solve using Carlier's algorithm (CA). CA achieved excellent results on random instances with 50-10,000 jobs. However, a thorough computational study reveals that hard instances do exist for CA. In this paper, we present three improved branch-and-bound algorithms based on CA and other existing techniques. We also develop a new lower bound and a problem size reduction technique. The new algorithms are demonstrated to substantially outperform CA in terms of CPU time and robustness. (c) 2004 Elsevier B.V. All rights reserved.
机译:尽管具有很强的N P困难性,但使用Carlier算法(CA)来解决可最小化制造跨度的单机排序问题仍被认为在计算上不昂贵。 CA在50-10,000个工作的随机实例上取得了出色的结果。但是,全面的计算研究表明,CA确实存在硬实例。在本文中,我们提出了基于CA和其他现有技术的三种改进的分支定界算法。我们还开发了一种新的下限和问题尺寸减小技术。事实证明,新算法在CPU时间和鲁棒性方面明显优于CA。 (c)2004 Elsevier B.V.保留所有权利。

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