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An exact scalarization method with multiple reference points for bi-objective integer linear optimization problems

机译:具有多个参考点的精确标定方法,用于双目标整数线性优化问题

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This paper presents an exact scalarization method to solve bi-objective integer linear optimization problems. This method uses diverse reference points in the iterations, and it is free from any kind of a priori chosen weighting factors. In addition, two new adapted scalarization methods from literature and the modified Tchebycheff method are studied. Each one of them results in different ways to obtain the Pareto frontier. Computational experiments were performed with random real size instances of two special problems related to the manufacturing industry, which involve lot sizing and cutting stock problems. Extensive tests confirmed the very good performance of the new scalarization method with respect to the computational effort, the number of achieved solutions, the ability to achieve different solutions, and the spreading and spacing of solutions at the Pareto frontier.
机译:本文介绍了解决双目标整数线性优化问题的精确标定化方法。该方法在迭代中使用不同的参考点,并且没有任何先验的选择加权因子。此外,研究了来自文献和修改的Tchebycheff方法的两个新的调整方法。其中一家导致不同的方式获得帕累托前沿。用随机实尺寸实例进行计算实验,与制造业有关的两个特殊问题,这涉及众多尺寸和切割股票问题。广泛的测试证实了新的标定方法对计算工作的非常好的性能,实现了解决方案的数量,实现了不同解决方案的能力,以及在帕累托前沿的解决方案的扩散和间隔。

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