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The M/G/1 Queue with Instantaneous Bernoulli Feedback

机译:具有瞬时伯努利反馈的m / G / 1队列

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This report concerns with several random processes that occur in M/G/1 queues with instantaneous feedback in which the feedback decision process is a Bernoulli process. Queue length processes embedded at various times are studied. It is shown that these do not all have the same asymptotic distribution, and that in general none of the output, input, or feedback processes is renewal. These results have implications in the application of certain decomposition results to queueing networks.

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