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Stability and convergence of moments for multiclass queueingnetworks via fluid limit models

机译:通过流体极限模型的多类排队网络矩的稳定性和收敛性

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The subject of this paper is open multiclass queueing networks, which are common models of communication networks, and complex manufacturing systems such as wafer fabrication facilities. We provide sufficient conditions for the existence of bounds on long-run average moments of the queue lengths at the various stations, and we bound the rate of convergence of the mean queue length to its steady-state value. Our work provides a solid foundation for performance analysis either by analytical methods or by simulation. These results are applied to several examples including re-entrant lines, generalized Jackson networks, and a general polling model as found in computer networks applications
机译:本文的主题是开放式多类排队网络,它是通信网络的通用模型,以及复杂的制造系统,例如晶圆制造设施。我们为各个站点上队列长度的长期平均矩存在界限提供了充分的条件,并且将平均队列长度的收敛速率限制为其稳态值。我们的工作为通过分析方法或模拟进行性能分析奠定了坚实的基础。这些结果应用于几个示例,包括可重入线路,广义Jackson网络以及计算机网络应用程序中发现的常规轮询模型

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