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Methods for computing Nash equilibria of a location-quantity game

机译:位置数量博弈的纳什均衡计算方法

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A two-stage model is described where firms take decisions on where to locate their facility and on how much to supply to which market. In such models in literature, typically the market price reacts linearly on supply. Often two competing suppliers are assumed or several that are homogeneous, i.e., their cost structure is assumed to be identical. The focus of this paper is on developing methods to compute equilibria of the model where more than two suppliers are competing that each have their own cost structure, i.e., they are heterogeneous. Analytical results are presented with respect to optimality conditions for the Nash equilibria in the two stages. Based on these analytical results, an enumeration algorithm and a local search algorithm are developed to find equilibria. Numerical cases are used to illustrate the results and the viability of the algorithms. The methods find an improvement of a result reported in literature.
机译:描述了一个两阶段的模型,其中企业决定在哪里放置设施以及向哪个市场供应多少产品。在此类文献模型中,通常市场价格对供应量呈线性反应。通常假定两个竞争的供应商或几个同类的供应商,即,假定其成本结构相同。本文的重点是开发计算模型均衡性的方法,其中两个以上的供应商相互竞争,每个供应商都有自己的成本结构,即它们是异质的。给出了两个阶段纳什均衡最优条件的分析结果。基于这些分析结果,开发了枚举算法和局部搜索算法来寻找平衡点。数值案例用来说明算法的结果和可行性。该方法发现了文献报道的结果的改进。

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