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THE ANALYSIS OF DISCRETE TIME GEOM/GEOM/1 QUEUE WITH SINGLE WORKING VACATION AND MULTIPLE VACATIONS (GEOM/GEOM/1/SWV+MV)

机译:单工作休假和多休假离散时间GEOM / GEOM / 1排队(GEOM / GEOM / 1 / SWV + MV)的分析

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摘要

In this article, we consider a discrete-time Geom/Geom/1 queue with two phase vacation policy that comprises single working vacation and multiple vacations, denoted by Geom/Geom/l/SWV+MV. For this model, we first derive the explicit expression for the stationary system size by the matrix-geometric solution method. Next, we obtain the stochastic decomposition structures of system size and the sojourn time of an arbitrary customer in steady state. Moreover, the regular busy period and busy cycle are analyzed by limiting theorem of alternative renewal process. Besides, some special cases are presented and the relationship between the Geom/Geom/l/SWV+MV queue and its continuous time counterpart is investigated. Finally, we perform several experiments to illustrate the effect of model parameters on some performance measures.
机译:在本文中,我们考虑具有两阶段休假策略的离散时间Geom / Geom / 1队列,该策略包括单个休假和多个休假,用Geom / Geom / 1 / SWV + MV表示。对于此模型,我们首先通过矩阵几何求解法导出平稳系统规模的显式表达式。接下来,我们获得了系统大小和稳定状态下任意客户的逗留时间的随机分解结构。此外,通过限制替代更新过程的定理来分析规则繁忙时段和繁忙周期。此外,还介绍了一些特殊情况,并研究了Geom / Geom / 1 / SWV + MV队列与其连续时间对应关系。最后,我们进行了一些实验,以说明模型参数对某些性能指标的影响。

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