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Batch scheduling in the no-wait two-machine flowshop to minimize the makespan

机译:在无等待的两机流水车间中进行批量计划,以最大程度地缩短制造周期

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摘要

We consider a scheduling problem where a set of jobs are simultaneously available for processing in a no-wait two-machine flowshop. The objective is to minimize the makespan, i.e. the maximum completion time of the jobs. The operations of all jobs are processed on both machines in batches. A constant setup time is incurred whenever a batch is formed on the machines. The processing time of a batch is defined as the setup time plus the sum of all processing times of the jobs it contains. The completion time of a job is defined as the time at which the batch containing it is completely processed on machine two. The no-wait scheduling problem in the two-machine flowshop without batching is known as polynomially solvable. We show that several restricted versions of the problem under study in this paper are strongly NT-hard, which imply that the general problem is also strongly NT-hard. We then establish some interesting properties and exploit them to design solution methods for two special cases.
机译:我们考虑一个调度问题,在该问题中,一组作业可以同时在无等待的两机流水车间中进行处理。目的是最小化制造时间,即作业的最大完成时间。所有作业的操作都在两台计算机上分批处理。只要在机器上形成一批,就会产生恒定的设置时间。批处理时间定义为准备时间加上它包含的作业的所有处理时间之和。作业的完成时间定义为在第二台机器上完全处理包含该作业的批次的时间。不分批的两机流水车间中的无等待调度问题被称为多项式可解。我们表明本文研究的问题的几个受限制版本都是强NT困难的,这意味着一般问题也是强NT困难的。然后,我们建立一些有趣的属性,并利用它们来设计两种特殊情况的解决方法。

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