2018
DOI: 10.3390/ijerph15102183
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Green Procurement Relationships Development under Carbon Emissions Regulations: A Bi-Level Programming Approach

Abstract: A multi-period Stackelberg game is adopted to study a green procurement relationship between manufacturers and suppliers in a supply chain. The manufacturers are considered as leaders, while the suppliers are modelled as followers in this Stackelberg game. Accordingly, a mixed binary linear bi-level programming model is developed to elaborate the game in consideration of carbon tax scheme. The upper level (the leader) aims at selecting a proper number of suitable suppliers to provide heterogeneous raw material… Show more

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Cited by 5 publications
(2 citation statements)
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References 37 publications
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“…Many studies have investigated the significant impact of a carbon tax on supply chain performance. Bao and Zhang [22] developed a mixed linear programming model to explore sustainable procurement relationships in a supply chain under a carbon tax scheme. Fahimnia et al [4] proposed a tactical supply-planning model that optimizes carbon emissions and economic targets under a carbon tax.…”
Section: Carbon Taxmentioning
confidence: 99%
“…Many studies have investigated the significant impact of a carbon tax on supply chain performance. Bao and Zhang [22] developed a mixed linear programming model to explore sustainable procurement relationships in a supply chain under a carbon tax scheme. Fahimnia et al [4] proposed a tactical supply-planning model that optimizes carbon emissions and economic targets under a carbon tax.…”
Section: Carbon Taxmentioning
confidence: 99%
“…e GA searches for the optimal solution in the global scope through coding, selection, intersection, and mutation, which can effectively solve the problem of largescale nonlinear optimization [23,24]. Aiming at the characteristics of the optimization problem of manufacturing resource configuration, this paper uses a hybrid genetic algorithm embedded in the bi-level programming principle to solve it [25,26]. e solution process of the algorithm is as follows.…”
Section: Model Solvingmentioning
confidence: 99%