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Finding a preferred diverse set of Pareto-optimal solutions for a limited number of function calls

机译:寻找有限数量的函数调用的优选多样化的Pareto-Optimal解决方案

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Evolutionary Multi-objective Optimization aims at finding a diverse set of Pareto-optimal solutions whereof the decision maker can choose the solution that fits best to her or his preferences. In case of limited time (of function evaluations) for optimization this preference information may be used to speed up the search by making the algorithm focus directly on interesting areas of the objective space. The R-NSGA-II algorithm [1] uses reference points to which the search is guided specified according to the preferences of the user. In this paper, we propose an extension to R-NSGA-II that limits the Pareto-fitness to speed up the search for a limited number of function calls. It avoids to automatically select all solutions of the first front of the candidate set into the next population. In this way non-preferred Pareto-optimal solutions are not considered thereby accelerating the search process. With focusing comes the necessity to maintain diversity. In R-NSGA-II this is achieved with the help of a clustering algorithm which keeps the found solutions above a minimum distance ε. In this paper, we propose a self-adaptive ε approach that autonomously provides the decision maker with a more diverse solution set if the found Pareto-set is situated further away from a reference point. Similarly, the approach also varies the diversity inside of the Pareto-set. This helps the decision maker to get a better overview of the available solutions and supports decisions about how to adapt the reference points.
机译:进化的多目标优化旨在找到一种多样化的帕累托 - 最佳解决方案,决策者可以选择适合她或他的偏好的解决方案。在有限的时间(函数评估)的情况下,优化的情况下,该偏好信息可用于通过将算法专注于客观空间的有趣区域来加速搜索。 R-NSGA-II算法[1]使用根据用户的偏好指定搜索的参考点。在本文中,我们向R-NSGA-II提出了扩展,它限制了静脉适应,以加快搜索有限数量的函数调用。它避免自动选择候选人第一个前面的所有解决方案设置到下一个人口中。以这种方式,不考虑不考虑非优选的静态最佳解决方案,从而加速搜索过程。重点是保持多样性的必要性。在R-NSGA-II中,借助于群集算法实现,该算法将发现的解决方案保持在最小距离ε上方。在本文中,我们提出了一种自适应ε方法,如果发现的ParoTo-Set位于参考点,则自动为决策者自主提供更多样化的解决方案。类似地,该方法还会在盖特集中的内部变化。这有助于决策者更好地概述可用的解决方案,并支持有关如何调整参考点的决策。

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