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Multi-objective linear programming games and applications in supply chain competition

机译:多目标线性规划游戏及其在供应链竞争中的应用

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In this paper, we study a class of multi-player multi-objective game models with linear objectives. Based on the duality theory and Karush–Kuhn–Tucker (KKT) conditions, two approaches for solving the model are proposed, respectively. For the duality based approach, we show that solving Pareto equilibrium of the primal problem is equivalent to solving a multi-linear system. As to the KKT based approach, we prove that Pareto equilibrium can be achieved by solving a linear complementarity problem. As an application, we investigate supply chain competition problem using the underlying game model, which is further solved by these two approaches. Preliminary numerical test is conducted to demonstrate the efficiency of the presented approaches.
机译:在本文中,我们研究了一类具有线性目标的多玩家多目标游戏模型。基于对偶理论和Karush–Kuhn–Tucker(KKT)条件,分别提出了两种求解模型的方法。对于基于对偶性的方法,我们表明解决原始问题的帕累托平衡等于解决多线性系统。对于基于KKT的方法,我们证明可以通过解决线性互补问题来实现帕累托平衡。作为一种应用,我们使用基础博弈模型研究供应链竞争问题,这两种方法可以进一步解决该问题。进行了初步的数值测试,以证明所提出方法的效率。

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