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Design of a fuzzy finite capacity queuing model based on the degree of customer satisfaction: Analysis and fuzzy optimization

机译:基于客户满意度的模糊有限容量排队模型设计:分析与模糊优化

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Due to uncontrollable factors, the parameters in the queuing models may be uncertain and so in this paper we present the design of a fuzzy finite capacity queuing model in which the arrival pattern and the service pattern follow an exponential distribution under uncertain parameter. As for the design of the system, the criterion of optimization proposed is aimed at the optimum selection of the number of servers, with the goal of providing a high degree of satisfaction to clients when they join the system. This optimization process will be solved through Markov chains with fuzzy state. The validity of the procedure proposed to incorporate fuzzy data in this queuing system is confirmed by a fuzzy simulation experiment of the differential equations, which govern the behaviour of the model, by the Bontempi's Qua. Si. III algorithm. The extension of queuing decision models to fuzzy environments enables the decision maker to obtain more informative results and wider knowledge on the behaviour of the system, since the results obtained in the fuzzy queuing model are fuzzy subsets containing the whole initial information; that is why the finite capacity queuing models with uncertain data can have a broader range of applications.
机译:由于不可控因素的影响,排队模型中的参数可能不确定,因此本文提出了一种模糊有限容量排队模型的设计,其中到达模式和服务模式在不确定参数下都遵循指数分布。至于系统的设计,所提出的优化标准是针对服务器数量的最佳选择,目的是在客户加入系统时为其提供高度的满意度。该优化过程将通过具有模糊状态的马尔可夫链来解决。通过Bontempi's Qua对控制模型行为的微分方程进行模糊仿真实验,证实了将模糊数据纳入此排队系统的建议程序的有效性。硅。 III算法。将排队决策模型扩展到模糊环境,使决策者可以获得更多的信息性结果,并且对系统的行为有更广泛的了解,因为在模糊排队模型中获得的结果是包含整个初始信息的模糊子集。这就是为什么具有不确定数据的有限容量排队模型可以具有更广泛的应用范围的原因。

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