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Functional Criticality of the Busy Period Distribution in the GI/G/1 Queue

机译:GI / G / 1队列中繁忙时段分布的功能重要性

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We derive the asymptotic characterization of the busy period in the stableGI/G/1 queue with square root insensitive service time distributions. Asymptotically,the tails of these distributions are heavier than e~(-x(1/2)) and have zero relativedecrease in intervals of length x(1/2), hence square root insensitive. The result impliesthat the tail behavior of the busy period exhibits a functional change fordistributions that are lighter than ~(-x(1/2)).
机译:我们导出了具有平方根不敏感服务时间分布的稳定GI / G / 1队列中繁忙时段的渐近特征。渐近地,这些分布的尾部比e〜(-x(1/2))重,并且在长度x(1/2)的间隔中相对减少量为零,因此平方根不敏感。结果表明繁忙时段的尾部行为表现出比〜(-x(1/2))轻的分布的功能变化。

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