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A nondominated ranked genetic algorithm for bi-objective single machine preemptive scheduling in just-in-time environment

机译:实时环境中双目标单机抢占式调度的非支配排序遗传算法

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Motivated by just-in-time (JIT) manufacturing, we study the bi-objective scheduling problem of minimizing the total weighted earliness and the number of tardy jobs on a single machine, in which machine idle time and preemption are allowed. The problem is known to be NP-hard. In this paper, we propose a new mathematical model, with nonlinear terms and integer variables which cannot be solved efficiently for medium- and large-sized problems. A method combining the new ranked-based roulette wheel selection algorithm with Pareto-based population ranking algorithm, named nondominated ranking genetic algorithm (NRGA), has been presented to find nondominated solutions in a reasonable time. Various operators and parameters of the proposed algorithm are reviewed to calibrate the algorithm by means of the Taguchi method. A number of numerical examples are solved to demonstrate the effectiveness of the proposed approach. The solutions obtained via NRGA are compared against solutions obtained via ε-constraint method in small-sized problems. Experimental results show that the proposed NRGA is competitive in terms of the quality and diversity of solutions in medium-and large-sized problems.
机译:受准时生产(JIT)制造的启发,我们研究了双目标调度问题,该问题使一台机器上的总加权提前期和迟到的工作数量最小化,并且允许机器空闲时间和抢占。已知该问题是NP难题。在本文中,我们提出了一个新的数学模型,该模型具有非线性项和整数变量,不能有效解决中型和大型问题。提出了一种将基于排名的新轮盘赌选择算法与基于帕累托的人口排名算法相结合的方法,称为非支配排名遗传算法(NRGA),以在合理的时间内找到非支配解。审查了该算法的各种运算符和参数,以通过Taguchi方法对算法进行校准。解决了许多数值示例,以证明所提出方法的有效性。在小问题中,将通过NRGA获得的解与通过ε约束方法获得的解进行比较。实验结果表明,所提出的NRGA在中型和大型问题的解决方案的质量和多样性方面具有竞争力。

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