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An SKU decomposition algorithm for the tactical planning in the FMCG industry

机译:快速消费品行业战术规划的SKU分解算法

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摘要

In this paper we propose an MILP model to address the optimization of the tactical planning for the Fast Moving Consumer Goods (FMCG) industry. This model is demonstrated for a case containing 10 Stock-Keeping Units (SKUs), but is intractable for realistically sized problems. Therefore, we propose a decomposition based on single-SKU submodels. To account for the interaction between SKUs, slack variables are introduced into the capacity constraints. In an iterative procedure the cost of violating the capacity is slowly increased, and eventually a feasible solution is obtained. Even for the relatively small 10-SKU case, the required CPU time could be reduced from 1144 s to 175 s using the algorithm. Moreover, the algorithm was used to optimize cases of up to 1000 SKUs, whereas the full model is intractable for cases of 25 or more SKUs. The solutions obtained with the algorithm are typically within a few percent of the global optimum.
机译:在本文中,我们提出了一个MILP模型来解决快速消费品(FMCG)行业战术计划的优化问题。该模型针对包含10个存货单位(SKU)的案例进行了演示,但是对于实际规模的问题却很难解决。因此,我们提出了基于单SKU子模型的分解。为了说明SKU之间的相互作用,将松弛变量引入容量约束中。在迭代过程中,破坏容量的成本缓慢增加,最终获得了可行的解决方案。即使对于相对较小的10-SKU情况,使用该算法也可以将所需的CPU时间从1144 s减少到175 s。此外,该算法用于优化最多1000个SKU的情况,而完整模型对于25个或更多SKU的情况是很难处理的。用该算法获得的解决方案通常在全局最优值的百分之几之内。

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