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A new mathematical model for production and delivery scheduling problem with common cycle in a supply chain with open-shop system

机译:具有开放式系统的供应链中共同周期的生产和交付调度问题的新数学模型

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摘要

In order to coordinate the supply chain, reordering strategy of needed goods must be synchronised and sequence of production and replenishment cycle time must be optimised in terms of cost. Therefore, this paper studies the economic lot and delivery scheduling problem for multi-stage supply chain. The common cycle time and integer multiplier policies were adopted to accomplish the desired synchronisation. In this regard, a new mathematical model has been presented where a manufacturer with open-shop system purchases raw materials from suppliers and sends them to packaging companies after converting them into the final product and then they are sold. Since this is a non-deterministic polynomial-time hard (NP-hard) problem, simulated annealing algorithms have been developed for it. For this algorithm, two different scenarios have been proposed for solving the study problem and at the end the numerical results have been applied on problems with different dimensions by the algorithm.
机译:为了协调供应链,所需商品的重新排序策略必须是同步的,并且生产和补充循环时间的顺序必须在成本方面进行优化。 因此,本文研究了多阶段供应链的经济性和交付调度问题。 采用公共周期时间和整数乘法策略来完成所需的同步。 在这方面,已经介绍了一个新的数学模型,其中具有开放式系统的制造商从供应商购买原材料,并将其发送到包装公司,然后将它们转换为最终产品后,然后销售它们。 由于这是一个非确定性多项式硬(NP-Hard)问题,因此已经为其开发了模拟退火算法。 对于该算法,已经提出了两个不同的场景来解决研究问题,并且在最后应用了数值结果通过算法应用了不同尺寸的问题。

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