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具有反馈的启动-关闭型Geom^X/G/1(MAV)排队

The Geom^X/G/1(MAV) Queue with Feedback Set-up and Close-down Times
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摘要 文章研究具有反馈的启动-关闭型GeomX/G/1(MAV)排队模型,给出了系统稳态队长和等待时间的母函数及其它们的随机分解结果,并分析系统的忙期,讨论了特例,并推导出一些结论. This article discusses the GeomX/G/1(MAV)queue with feedback set-up and close-down times.We derive the probability generating function(PGF) of the steady-state queue length immediately after a service completion by the embedded Markov chain and the $PGF$ of the queue length immediately after an arbitrary slot boundary.The busy period of the system is discussed and some exception explored,with some conclusion reached.
出处 《重庆三峡学院学报》 2011年第3期35-40,共6页 Journal of Chongqing Three Gorges University
关键词 伯努利反馈 MAV-多级适应性休假 批量到达 启动-关闭 随机分解 离散时间排队 Bernouli feedback MAV-multiple adaptive vacations bulk arrive set-up times close-down times stochastic decomposition discrete time queue
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参考文献7

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  • 7唐应辉,李才良,黄蜀娟,云曦.延迟多重休假离散时间的Geom^x/G/1可修排队系统的可靠性指标[J].系统工程理论与实践,2009,29(4):135-143. 被引量:9

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