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首页> 外文期刊>Engineering Applications of Artificial Intelligence >Post Pareto-optimal pruning algorithm for multiple objective optimization using specific extended angle dominance
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Post Pareto-optimal pruning algorithm for multiple objective optimization using specific extended angle dominance

机译:使用特定扩展角优势的多目标优化后帕累托最优修剪算法

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For the last two decades, significant effort has been devoted to exploring Multi-Objective Evolutionary Algorithms (MOEAs) for solving complex practical optimization problems. MOEAs approximate a representative set of Pareto-optimal solutions and present them to the decision maker (DM). Recently, studies in this area have focused on decision-making techniques in order to help the DM to arrive at a single preferred solution. This paper presents a pruning algorithm which can be applied in the post Pareto-optimal phase to select a subset of robust Pareto-optimal solutions before presenting them to the DM. Our algorithm is called Angle based with Specific bias parameter pruning Algorithm (ASA). Our pruning method begins by calculating the angle between each pair of solutions using an arctangent function. We introduce a bias intensity parameter to calculate a threshold angle in order to identify areas with desirable solutions based on the DM's preference. The bias parameter can be tuned specifically for each objective. We also propose a technique to determine a region of interest using reference point to MOEA/D algorithm which leads to a modified version of MOEA/D (PR-MOEA/D). The experimental results show that our pruning algorithm provides a robust subset of Pareto-optimal solutions for our benchmark problems when evaluating solutions in terms of convergence to optimality.
机译:在过去的二十年中,已经投入大量精力来探索用于解决复杂的实际优化问题的多目标进化算法(MOEA)。 MOEA会估计一组代表性的Pareto最优解,并将其呈现给决策者(DM)。最近,该领域的研究集中在决策技术上,以帮助DM获得单个首选解决方案。本文提出了一种修剪算法,该算法可以在后帕累托最优阶段应用,以在将其呈现给DM之前选择鲁棒帕累托最优解决方案的子集。我们的算法称为基于角度的特定偏差参数修剪算法(ASA)。我们的修剪方法首先使用反正切函数计算每对解之间的角度。我们引入偏置强度参数来计算阈值角度,以便根据DM的偏好识别具有理想解决方案的区域。可以针对每个目标专门调整偏差参数。我们还提出了一种使用MOEA / D算法的参考点来确定感兴趣区域的技术,该技术会导致MOEA / D(PR-MOEA / D)的修改版本。实验结果表明,当根据收敛性至最优性评估解决方案时,我们的修剪算法为基准问题提供了帕累托最优解决方案的强大子集。

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