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A new approach to cooperative competition in facility location problems: Mathematical formulations and an approximation algorithm

机译:设施选址问题中合作竞争的新方法:数学公式和近似算法

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This paper deals with cooperative competition in facility location problems in which potential players (investors) are in competition (or conflict) over acquiring suitable sites and clients. In order to formulate the problem, a game-theoretical multi-objective model with the objective of maximizing investor utility is presented. In the proposed method, an acceptance threshold constraint is applied to facility allocation that is based on a combination of distance between a facility and clients, and investors' product prices. Since the common solution methods for multi-objective optimization, such as weighted sums, epsilon-constraints, multi-objective meta-heuristic algorithms, etc. are not efficient enough, and cannot guarantee achieving Nash equilibrium points, a new approach is developed to solve the presented problem. Moreover, according to the computational complexity of the problem, an approximation algorithm is introduced for large-sized problems. Finally, the computational results demonstrate that the proposed algorithm performs efficiently in obtaining Nash equilibrium points. (C) 2017 Elsevier Ltd. All rights reserved.
机译:本文讨论了设施选址问题中的合作竞争,在这种竞争中,潜在参与者(投资方)在争夺(或冲突)获取合适的地点和客户方面存在竞争。为了解决这个问题,提出了一个以博弈论为目标的多目标模型,其目的是最大化投资者的效用。在所提出的方法中,基于设施和客户之间的距离以及投资者的产品价格的组合,将接受阈值约束应用于设施分配。由于加权求和,ε约束,多目标元启发式算法等多目标优化常用的求解方法效率不高,不能保证达到纳什均衡点,因此提出了一种新的求解方法。提出的问题。此外,根据问题的计算复杂度,针对大型问题引入了一种近似算法。最后,计算结果表明,该算法在获取纳什均衡点方面具有较高的效率。 (C)2017 Elsevier Ltd.保留所有权利。

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