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A Methodology to Exploit Profit Allocation in Logistics Joint Distribution Network Optimization

机译:物流联合配送网络优化中利用利润分配的方法论

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摘要

Logistics joint distribution network (LJDN) optimization involves vehicle routes scheduling and profit allocation for multiple distribution centers. This is essentially a combinational and cooperative game optimization problem seeking to serve a number of customers with a fleet of vehicles and allocate profit among multiple centers. LJDN routing optimization based on customer clustering units can alleviate the computational complexity and improve the calculation accuracy. In addition, the profit allocation mechanism can be realized based on cooperative game theory through a negotiation procedure by the Logistics Service Provider (LSP). This paper establishes a model to minimize the total cost of the multiple centers joint distribution network when each distribution center is assigned to serve a series of distribution units. An improved particle swarm optimization (PSO) algorithm is presented to tackle the model formulation by assigning distribution centers (DCs) to distribution units. Improved PSO algorithm combines merits of PSO algorithm and genetic algorithm (GA) with global and local search capabilities. Finally, a Shapley value model based on cooperative game theory is proposed to obtain the optimal profit allocation strategy among distribution centers from nonempty coalitions. The computational results from a case study in Guiyang city, China, suggest the optimal sequential coalition of distribution centers can be achieved according to Strictly Monotonic Path (SMP).
机译:物流联合配送网络(LJDN)优化涉及车辆路线调度和多个配送中心的利润分配。从本质上讲,这是一个组合和协作游戏优化问题,旨在为拥有一定数量车辆的众多客户提供服务,并在多个中心之间分配利润。基于客户聚类单元的LJDN路由优化可以减轻计算复杂度,提高计算精度。另外,利润分配机制可以通过物流服务提供商(LSP)的协商过程基于合作博弈理论来实现。本文建立了一个模型,以在分配每个配送中心服务于一系列配送单位时,将多个中心联合配送网络的总成本降至最低。提出了一种改进的粒子群算法(PSO),通过将分配中心(DC)分配给分配单元来解决模型制定问题。改进的PSO算法结合了PSO算法和遗传算法(GA)的优点,并具有全局和局部搜索功能。最后,提出了一种基于合作博弈的Shapley价值模型,用于从非空联盟中获得配送中心之间的最优利润分配策略。来自中国贵阳市的案例研究的计算结果表明,可以根据严格单调路径(SMP)来实现配送中心的最佳顺序联盟。

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  • 来源
    《Mathematical Problems in Engineering》 |2015年第4期|827021.1-827021.15|共15页
  • 作者单位

    Chongqing Jiaotong Univ, Sch Management, Chongqing 400074, Peoples R China.;

    Beihang Univ, Sch Transportat Sci & Engn, Beijing 100191, Peoples R China.;

    Chongqing Jiaotong Univ, Sch Management, Chongqing 400074, Peoples R China.;

    Shanghai Maritime Univ, Coll Transport & Commun, Shanghai 201306, Peoples R China.;

    Univ Washington, Dept Civil & Environm Engn, Seattle, WA 98195 USA.;

    Chongqing Jiaotong Univ, Sch Management, Chongqing 400074, Peoples R China.;

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