利用垂直比例因子改进分形插值模糊库存模型

Q2 Pharmacology, Toxicology and Pharmaceutics
Eka Susanti, Fitri Maya Puspita, Siti Suzlin Supadi, Evi Yuliza, Ahmad Farhan Ramadhan
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引用次数: 0

摘要

库存模型用于确定产品的最优库存。在某些情况下,库存模型中的参数是不确定的。分形插值技术可以克服参数的不确定性。分形插值结果受分形插值函数和垂直尺度因子的影响。垂直比例因子为正且小于1。为了克服库存模型中需求数据的不确定性,本文引入了分形插值技术,并引入了垂直比例因子的变化。将插值结果应用于模糊库存模型,并用梯形模糊数表示。本文考虑了一个变需求库存模型来优化大米库存。根据所获得的数据,当垂直比例因子值接近1时,精度水平将提高。各连续模糊参数的最优库存量分别为1447963、1013914、504950、215312。如果成本参数增加,则库存量减少。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Improve Fuzzy Inventory Model of Fractal Interpolation with Vertical Scaling Factor
The inventory model is used to determine the optimal inventory of a product. In certain cases, parameters in the inventory model are uncertain. Fractal interpolation techniques can be used to overcome parameter with uncertainty. Fractal interpolation results are affected by the fractal interpolation function and the vertical scaling factor. The vertical scaling factor is positive and less than 1. In this study, fractal interpolation techniques are introduced with variations in vertical scaling factor to overcome the uncertainty of demand data in inventory models. Furthermore, the interpolation results are used in fuzzy inventory models and expressed by Trapezoidal Fuzzy Number. This paper considers an inventory model with varying demand to optimize rice inventory. Based on the data obtained, the accuracy level will increase for the vertical scaling factor values close to 1. Optimal rice inventory of each successive fuzzy parameter is 1447963, 1013914, 504950, 215312. If the cost parameter is increased, then the amount of inventory is decreases.
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来源期刊
Science and Technology Indonesia
Science and Technology Indonesia Pharmacology, Toxicology and Pharmaceutics-Pharmacology, Toxicology and Pharmaceutics (miscellaneous)
CiteScore
1.80
自引率
0.00%
发文量
72
审稿时长
8 weeks
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