中值传输模型的高效最优解法:分析、改进和示例

Maissam Jdid, F. Smarandache
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引用次数: 0

摘要

运输问题旨在确定将从生产中心转移到消费区域的单位数量,以便在考虑供需条件的情况下尽可能降低运输成本。由于这些问题的重要性,以及为了获得考虑到所有情况的更准确的结果,我们进行了两项研究。在第一个研究中,我们提出了一个构想neutrosophic运输问题,并在第二个研究中,我们提出了一些方法来找到一个初步的解决这些问题,但我们不知道是否初步解决方案是最优的,因此我们将出现在本研究的研究目的是为了揭示一些重要的方法用来改善运输问题的最优解,然后调整它们使用neutrosophic科学的概念,这是一门科学,它不给机会或环境留下任何东西,而是提供具有中性价值的解决方案。未指定的值将考虑最佳和最差条件。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An Efficient Optimal Solution Method for Neutrosophic Transport Models: Analysis, Improvements, and Examples
Transport issues aim to determine the number of units that will be transferred from the production centers to consumption areas so that the cost of transportation is as low as possible, taking into account the conditions of supply and demand. Due to the great importance of these issues and to obtain more accurate results that take into account all circumstances, we conducted two research studies. In the first research, we presented a formulation of neutrosophic transport issues, and in the second research, we presented some ways to find a preliminary solution to these issues, but we do not know whether the preliminary solution is optimal or not, so we will present in this research a study whose purpose is to shed light on some important methods used to improve the optimal solution to transportation issues and then reformulating them using the concepts of neutrosophic science, a science that leaves nothing to chance or circumstances but rather provides solutions with neutrosophic values. Unspecified values take into account the best and worst conditions.
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