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Order allocation in a multiple-vendor and quantity discount environment: A multi-objective decision making approach

机译:多供应商和数量折扣环境中的订单分配:多​​目标决策方法

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Integrated supplier selection and order allocation is a complex problem that is important for both designing and operating supply chains. It becomes especially complicated when quantity discounts are considered at the same time. Under such circumstances, most studies often formulate the problem as a Multi-Objective Linear Programming problem (MOLP), and then transform it to a Mixed Integer Programming problem (MIP) to handle the inherited multi-objectives, simultaneously. But, objectives are not of equal importance and in this approach scaling and subjective weighting often are not considered. In addition, some of the studies that use weighting method to solve the MOLP, usually ignore to normalize the coefficients. However, as different coefficients have different units such as cost or number coefficients, so weighted summation will be meaningless. Furthermore, in most of the studies only quantitative criteria are considered in mathematical model. But, the importance of some qualitative criteria persuade decision maker to consider other affective criteria as well as cost. In this study, in order to ease the problem and to obtain a more reasonable compromised solution for order allocating among suppliers, an integration of analytical hierarchy process and linear integer and multi-objective programming is proposed. The large number of criteria and attributes are employed in this problem and they are employed in a comprehensive model to solve the multi-objective problem and to find the most preferred non dominated solutions by considering decision maker’s (DM) preferences. Some illustrative examples are solved using LINGO and the results are compared. The sensitivity analysis and comparing the results with one of the well-known studies in the literature has demonstrated the flexibility and efficiency of the proposed model to deal with large sized problems and incorporate different purchasing policies, easily and in a short amount of time.
机译:集成的供应商选择和订单分配是一个复杂的问题,对于设计和运营供应链都非常重要。同时考虑数量折扣时,它变得特别复杂。在这种情况下,大多数研究通常将问题表述为多目标线性规划问题(MOLP),然后将其转换为混合整数规划问题(MIP)以同时处理继承的多目标。但是,目标并不是同等重要的,在这种方法中,通常不考虑缩放和主观加权。此外,一些使用加权法求解MOLP的研究通常忽略以对系数进行归一化。但是,由于不同的系数具有不同的单位,例如成本或数量系数,因此加权求和将毫无意义。此外,在大多数研究中,数学模型仅考虑定量标准。但是,某些定性标准的重要性促使决策者考虑其他情感标准以及成本。在这项研究中,为了缓解问题并获得更合理的折衷解决方案,供供应商之间的订单分配,提出了将分析层次过程与线性整数和多目标规划相结合的方法。此问题中使用了大量标准和属性,并在综合模型中使用它们来解决多目标问题,并通过考虑决策者(DM)的偏好来找到最优选的非支配解决方案。使用LINGO解决了一些说明性示例,并对结果进行了比较。敏感性分析和将结果与文献中的一项著名研究进行比较,证明了所提出模型的灵活性和效率,可以轻松地在短时间内处理大型问题并采用不同的购买策略。

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