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A multiobjective optimization approach via systematical modification of the desirability function shapes

机译:通过对需求函数形状进行系统修改的多目标优化方法

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In this study, a method for solution of the multi-objective optimization problems via the desirability function aided particle swarm optimization has been proposed. The desirability function has been applied for normalization of each objective and then aggregation to a single objective. The geometric mean of the desirability values regarding each objective has been calculated as a part of the method. On the other hand, using a single-objective optimization algorithm yields a single solution rather than a complete solution set. Hence, the idea of changing the shapes of the desirability functions is implemented in order to achieve a complete solution set; in fact, this constitutes the main theme of this study. Therefore, the multi-objective problem has been degraded to a single-objective one, and it has been solved numerous times for each alternative desirability function shape. As a result, a set of biased solutions has been obtained in a very practical manner.
机译:在这项研究中,提出了一种通过需求函数辅助粒子群算法解决多目标优化问题的方法。期望功能已应用于每个目标的标准化,然后聚合到单个目标。关于每个目标的期望值的几何平均值已作为该方法的一部分进行了计算。另一方面,使用单目标优化算法会产生单个解决方案,而不是完整的解决方案集。因此,实现了改变期望函数形状的想法,以实现完整的解决方案集。实际上,这构成了本研究的主题。因此,多目标问题已经降级为单目标问题,并且对于每种可取的期望函数形状,已经解决了无数次。结果,已经以非常实用的方式获得了一组有偏差的解决方案。

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