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Solution algorithms for the makespan minimization problem with the general learning model

机译:通用学习模型的制造期最小化问题的求解算法

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Most of the papers devoted to scheduling problems with the learning effect concern the Wright's learning curve. On the other hand, the study about learning has pointed out that the learning curve in practice is very often an S-shaped function, which has not been considered in scheduling. Thus, in this paper, a single processor makespan minimization problem with an S-shaped learning model is investigated. We prove that this problem is strongly NP-hard even if the experience provided by each job is equal to its normal processing time. Therefore, to solve this problem, we prove some eliminating properties that are used to construct a branch and bound algorithm and some fast heuristic methods. Since the proposed algorithms are dedicated for the general case, i.e., where job processing times are arbitrary non-increasing experience dependent functions, their efficiency is verified numerically for the S-shaped model.
机译:大部分致力于安排具有学习效果的问题的论文都涉及赖特的学习曲线。另一方面,关于学习的研究指出,实践中的学习曲线通常是一个S形函数,调度中没有考虑。因此,在本文中,研究了具有S形学习模型的单处理器制造时间最小化问题。我们证明,即使每个作业提供的经验等于其正常处理时间,此问题也对NP至关重要。因此,为解决该问题,我们证明了一些用于构造分支定界算法的消除属性和一些快速启发式方法。由于所提出的算法专用于一般情况,即作业处理时间是任意不增加经验的函数,因此可以对S型模型的效率进行数值验证。

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