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Multiple objective linear programming (MOLP) problems with the same objective space

机译:具有相同目标空间的多目标线性规划(MOLP)问题

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Under the linear mapping efficient extreme points in decision space of multiple objectives linear programming (MOLP) may not map to non dominated extreme points in objective space, condition that two or even more multiple objective linear programming (MOLP) problems to have the same objective space is given, the important of this study is that the Decision-Maker may depends on extreme points of the set of the objective space than that of the decision space since in most practical problems the number of objective is small compared to the number of the decision variables and so they have fewer extreme points. A simple production example is given to clarify this analysis.
机译:在线性映射下,多目标线性规划(MOLP)决策空间中的有效极点可能不会映射到目标空间中非主导的极点,条件是两个或多个多目标线性规划(MOLP)问题具有相同的目标空间因此,这项研究的重要意义在于,决策者可能取决于目标空间集的极限点而不是决策空间,因为在大多数实际问题中,目标数量比决策数量少变量,因此极端点更少。给出了一个简单的生产示例来阐明此分析。

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