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Combining Aspiration Level Methods in Multi-objective Programming and Sequential Approximate Optimization using Computational Intelligence

机译:多目标规划中的期望水平方法与使用计算智能的顺序近似优化相结合

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Since Pareto optimal solutions in multi-objective optimization are not unique but makes a set, decision maker (DM) needs to select one of them as a final decision. In this event, DM tries to find a solution making a well balance among multiple objectives. Aspiration level methods support DM to do this in an interactive way, and are very simple, easy and intuitive for DMs. Their effectiveness has been observed through various fields of practical problems. One of authors proposed the satisficing trade-off method early in ''80s, and applied it to several kinds of practical problems. On the other hand, in many engineering design problems, the explicit form of objective function can not be given in terms of design variables. Given the value of design variables, under this circumstance, the value of objective function is obtained by some simulation analysis or experiments. Usually, these analyses are computationary expensive. In order to make the number of analyses as few as possible, several methods for sequential approximate optimization which make optimization in parallel with model prediction has been proposed. In this paper, we form a coalition between aspiration level methods and sequential approximate optimization methods in order to get a final solution for multi-objective engineering problems in a reasonable number of analyses. In particular, we apply mu-nu-SVM which was developed by the authors on the basis of goal programming. The effectiveness of the proposed method was shown through some numerical experiments.
机译:由于多目标优化中的帕累托最优解不是唯一的,而是形成集合,因此决策者(DM)需要选择其中一个作为最终决策。在这种情况下,DM会尝试找到在多个目标之间取得良好平衡的解决方案。愿望级别方法支持DM以交互方式执行此操作,并且对于DM而言非常简单,容易且直观。已经通过各种实际问题领域观察到了它们的有效性。一位作者在80年代初提出了令人满意的折衷方法,并将其应用于多种实际问题。另一方面,在许多工程设计问题中,不能根据设计变量给出目标函数的显式形式。给定设计变量的值,在这种情况下,可以通过一些仿真分析或实验获得目标函数的值。通常,这些分析在计算上是昂贵的。为了使分析次数尽可能少,已提出了几种顺序近似优化方法,这些方法使优化与模型预测并行进行。在本文中,我们在期望水平方法和顺序近似优化方法之间建立了联盟,以便在合理数量的分析中最终获得多目标工程问题的最终解决方案。特别是,我们使用了mu-nu-SVM,它是由作者在目标编程的基础上开发的。通过一些数值实验证明了该方法的有效性。

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