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An exact approach to minimizing the sum of maximum earliness and tardiness with unequal release times

机译:一种精确的方法,以最大的提前度和拖延度之和最小化且释放时间不相等

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This paper addresses the problem of minimizing the sum of maximum earliness and tardiness on a single machine with unequal release times and no unforced idle time. A branch and bound algorithm with forward approach is developed as an exact method. In the algorithm, modified dispatching rules based on different release times were proposed as the upper bound while a procedure considering preemption assumption is used for obtaining a good lower bound. Also, dominance rules based on adjacent pairwise interchanges as well as a property called ??neutrality?? are used to fathom the nodes. In order to evaluate the efficiency of the proposed algorithm, 4860 instances were randomly generated varying from 7 to 1000 jobs. We showed that the branch and bound algorithm was capable of optimally solving 94.1% of the instances, showing its efficiency in solving all problem sizes.
机译:本文解决了最大限度地减少了单个机器上最大迟到和迟到的问题,具有不等的释放时间,而且没有突出的空闲时间。具有前向方法的分支和绑定算法作为精确的方法开发。在算法中,提出了基于不同释放时间的修改调度规则作为上限,而考虑抢占假设的过程用于获得良好的下限。此外,基于相邻的成对互换以及一个名为的属性的优势规则??用于将节点借给了解节点。为了评估所提出的算法的效率,4860实例随机产生从7到1000个作业的变化。我们表明,分支和绑定算法能够最佳地解决94.1%的情况,显示其在解决所有问题尺寸方面的效率。

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