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An Approach for the Local Exploration of Discrete Many Objective Optimization Problems

机译:离散多目标优化问题的局部探索方法

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Multi-objective optimization problems with more than three objectives, which are also termed as many objective optimization problems, play an important role in the decision making process. For such problems, it is computationally expensive or even intractable to approximate the entire set of optimal solutions. An alternative is to compute a subset of optimal solutions based on the preferences of the decision maker. Commonly, interactive methods from the literature consider the user preferences at every iteration by means of weight vectors or reference points. Besides the fact that mathematical programming techniques only produce one solution at each iteration, they generally require first or second derivative information, that limits its applicability to certain problems. The approach proposed in this paper allows to steer the search into any direction in the objective space for optimization problems of discrete nature. This provides a more intuitive way to set the preferences, which represents a useful tool to explore the regions of interest of the decision maker. Numerical results on multi-objective multi-dimensional knapsack problem instances show the interest of the proposed approach.
机译:具有三个以上目标的多目标优化问题(也称为许多目标优化问题)在决策过程中起着重要作用。对于这样的问题,逼近整个最优解集在计算上是昂贵的,甚至是棘手的。一种替代方法是根据决策者的偏好来计算最佳解决方案的子集。通常,文献中的交互式方法通过权重向量或参考点来考虑每次迭代时的用户偏好。除了数学编程技术每次迭代仅产生一个解决方案这一事实外,它们通常还需要一阶或二阶导数信息,这限制了其在某些问题上的适用性。本文提出的方法可以将搜索引导到目标空间中的任何方向,以解决离散性质的优化问题。这提供了一种更直观的设置首选项的方法,这是探索决策者感兴趣的区域的有用工具。多目标多维背包问题实例的数值结果表明了该方法的重要性。

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