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An optimization model of three-player payoff based on fuzzy game theory in green supply chain

•A comprehensive three player game theory model in green supply chain.•For competing the ambiguity using fuzzy game theory by payoff functions.•Due to demand variability a realistic model for player’s strategies is used.•A comparison of the fuzzy and non-fuzzy models cleared the improvement of our m...

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Bibliographic Details
Published in:Computers & industrial engineering 2019-02, Vol.128, p.782-794
Main Authors: Sepahi Chavoshlou, Alireza, Arshadi Khamseh, Alireza, Naderi, Bahman
Format: Article
Language:English
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Summary:•A comprehensive three player game theory model in green supply chain.•For competing the ambiguity using fuzzy game theory by payoff functions.•Due to demand variability a realistic model for player’s strategies is used.•A comparison of the fuzzy and non-fuzzy models cleared the improvement of our model. In this paper an optimization fuzzy game model of three-player payoff is developed, that is affected by customer demands in a green supply chain. This model proposes a practical solution to increase the players’ confidence to choose green strategies. At first, the strategies of players: government, manufacturer and customer are formulated by using game theory and then, in order to optimize the player's payoff function in uncertain conditions of customer demand, the model is combined with fuzzy sets theory in related variables and parameters. Finally, a method of problem solving is presented by Nash equilibrium. To speed up calculations and problem solving, a computational fuzzy program is designed with the capability of sensitive analysis by changing the fuzzy variables and parameters. This model is particularly designed for governments and manufacturers to analyze the effect of customer’s decisions on their strategies, related income/cost parameters that results in the optimized strategy selection, and improved payoff. For the evaluation of the model, a numeral analysis is presented to compare the positive effects of this fuzzy game model on players’ payoff function optimization in uncertain conditions against the non-fuzzy game model.
ISSN:0360-8352
1879-0550
DOI:10.1016/j.cie.2018.12.057