无限模型M\M\1下服务费率的最优值

Maissam Jdid, Khalifa Alshaqsi
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引用次数: 6

摘要

运筹学是数学的应用方面,自从它成立以来,它已经帮助提高了许多系统的性能,这些系统在工作流程中使用了它的方法,运筹学的方法之一是排队理论,它已经应用于生活的许多方面,特别是与客户服务直接相关的方面,其目标是尽快以最低的成本为客户服务。这促使许多研究人员提供了可以应用于有队列的系统的研究和研究。这些研究都取得了良好的结果,从这些研究中,我们提出了根据经典逻辑在无限模型中寻找服务率最优值的研究,我们在本研究中提出了利用中性逻辑寻找服务率最优值的关系的研究,本研究是根据经典逻辑研究的扩展。通过这两项研究,证明了在运筹学课题中使用中性逻辑和中性值的巨大好处。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Optimal Value of the Service Rate in the Unlimited Model M\M\1
Operations research is the applied side of mathematics, and since its inception it has helped to improve the performance of many systems that used its methods in its workflow, one of the methods of operations research is the theory of queues that have been used in many aspects of life, especially the aspects that are directly related to customer service, and the goal is to serve the customer as soon as possible and at the lowest cost, which prompted many researchers to provide the research and studies that can be applied in systems that have a queue.These studies showed good results, from these studies this research is presented to find the optimal value of the service rate in the unlimited model according to classical logic, we present in this research a study to find the relationship through which we get the optimal value of the service rate using neutrosophic logic and this study is an expansion of the study according to classical logic, through the two studies The great benefit we get when using neutrosophic logic and neutrosophic values in operations research topics is demonstrated.
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