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A bulk arrival queueing model with fuzzy parameters and varying batch sizes

机译:具有模糊参数和变化批量大小的批量到达排队模型

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This paper develops a nonlinear programming approach to derive the membership functions of the steady-state performance measures in bulk arrival queueing systems with varying batch sizes, in that the arrival rate and service rate are fuzzy numbers. The basic idea is based on Zadeh's extension principle. Two pairs of mixed integer nonlinear programs (MINLP) with binary variables are formulated to calculate the upper and lower bounds of the system performance measure at possibility level a. From different values of a, the membership function of the system performance measure is constructed. For practice use, the defuzzification of performance measures is also provided via Yager ranking index. To demonstrate the validity of the proposed method, a numerical example is solved successfully.
机译:本文提出了一种非线性规划方法,用于得出批量大小不同的批量到达排队系统中稳态性能度量的隶属函数,其到达率和服务率均为模糊数。基本思想是基于Zadeh的扩展原理。制定了两对带有二进制变量的混合整数非线性程序(MINLP),以在可能性级别a下计算系统性能度量的上限和下限。根据a的不同值,构建系统性能度量的隶属函数。对于实践使用,还可以通过Yager排名索引提供绩效衡量指标的去模糊化处理。为了证明所提方法的有效性,成功地求解了一个数值例子。

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