We present an FM/FD/1 queuing model with unbounded limit under different fuzzy numbers. The arrival (landing) rate and service (administration) rate are thought to be fuzzy numbers such as triangular, trapezoidal and pentagonal fuzzy numbers. Because random event can only be observed in an uncertain manner, the fuzzy result of an uncertainty mapping is a fuzzy random variable. Consequently, it is conceivable to characterize the specific connection between randomness and fuzziness. The execution proportions of this lining miniature are fuzzified after that examined by utilizing α - cut estimations and DSW algorithm (Dong, Shah and Wong). Relating to different fuzzy numbers, the numerical precedents are delinated to test the attainability of this model (miniature). A comparative illustration corresponding to each fuzzy number is accomplished for various estimations of α.

中文翻译：

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各种模糊数下FM / FD / 1排队模型的感知

我们提出了一个FM / FD / 1排队模型，具有不同模糊数下的无穷限制。到达（着陆）率和服务（管理）率被认为是模糊数，例如三角形，梯形和五边形模糊数。因为只能以不确定的方式观察随机事件，所以不确定性映射的模糊结果是模糊随机变量。因此，可以想象表征随机性和模糊性之间的特定联系。通过使用α割估计和DSW算法（Dong，Shah和Wong）对衬里模型的执行比例进行了模糊处理。关于不同的模糊数，数值先例被用来检验该模型（微型）的可及性。