Purpose: This paper considers a two-echelon supply chain composed of one risk-neutral supplier and two risk-averse retailers. The retailers obtain production from the supplier and sell them to the market. Based on the cooperative game theory, the paper studies the appropriate profit allocation of the supply chain when all the players cooperate with each other, where the two retailers face a price-sensitive stochastic demand. The two retailers can either determine their retail prices independently, or decide whether or not to cooperate with each other.\ud\udDesign/methodology/approach: To allocate the system-wide profit among upstream risk-neutral suppliers and two risk-averse downstream retailers, this paper constructed a cooperative game model, considered as the supermodularity of the characteristic function and the Shapley value of the game.\ud\udFindings and Originality/value: By analyzing the construction’s cooperative game model, the results show that the profit of the whole supply chain is the highest in the grand coalition structure. This paper also shows that the core of our cooperative game is nonempty, and has the supermodularity property. Based on this, we have computed the Shapley value-based profit allocation for the whole supply chain in a fair manner.\ud\udOriginality/value: Although there are a lot of literature examined risk aversion in a supply chain, but they did not consider using cooperative game to study this problem. This the first study is in the context of a supply chain with risk aversion problem
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机译:目的:本文考虑由一个风险中立的供应商和两个风险规避的零售商组成的两级供应链。零售商从供应商那里获取产品并将其出售给市场。基于合作博弈理论,研究了当所有参与者相互合作时,两个零售商面对价格敏感的随机需求的情况下,供应链的适当利润分配。两家零售商可以独立确定其零售价格,也可以决定是否相互合作。\ ud \ ud设计/方法/方法:在上游风险中性供应商和下游两个风险厌恶的供应商之间分配系统范围的利润零售商,本文构建了一个合作博弈模型,该博弈模型被视为特征函数和博弈的Shapley值的超模块化。\ ud \ ud发现和独创性/价值:通过分析构建的合作博弈模型,结果表明,合作博弈的收益整个供应链是大联盟结构中最高的。本文还表明,我们的合作博弈的核心是非空的,并且具有超模块化性质。基于此,我们以公平的方式计算了整个供应链基于Shapley价值的利润分配。\ ud \ ud原始数据/价值:尽管有很多文献研究了供应链中的风险规避,但是他们没有考虑使用合作博弈来研究这个问题。这项第一项研究是在具有风险规避问题的供应链中进行的
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