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A Discrete Time Queueing Analysis of ATM Systems with Phase-Type Distributed Talk Spurts Traffic Sources

机译:具有相位类型分布式通话的ATM系统的离散时间排队分析会激增流量源

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A discrete time queueing model for the performance of an ATM system is analyzed using matrix analytic methods.Time is segmented into slots with each slot equal to the transmission time of one ATM cell.The ATM system is modeled as a single server queue with Markovian arrivals and service time equal to one slot.The arrival process includes as a special case the superposition of on-offsources,possibly heterogeneous.The queueing model is of the "M/G/1 type".By exploring the structure of the "M/G/1 type" Markov chain,the complexity of the solution to the problem is reduced to only the inversion of a 2×2 matrix irrespective of the size of the Markov chain.This simplification allows us to solve problems of large sizes.In this paper,we generalize this basic model without losing much of the computational simplifications to the case where ther are multiple states corresponding to k (k ≥ 1) arrivals in a time slot (as opposed to a one-to-one mapping between the number of arrivals and the number of states in the Markov chain) providing a semi-Markov model for the number of arrivals.
机译:使用矩阵分析方法分析了用于ATM系统性能的离散时间排队模型,将时间划分为多个时隙,每个时隙等于一个ATM信元的传输时间.ATM系统被建模为具有马尔可夫到达的单个服务器队列到达过程包括一个特殊情况,即on-offs的叠加,可能是异构的。排队模型是“ M / G / 1类型”。通过探索“ M / G / 1”的结构G / 1型“马尔可夫链”,无论马尔可夫链的大小如何,求解问题的复杂度都降低到仅2×2矩阵求逆。这种简化使我们能够解决大尺寸的问题。在本文中,我们推广了该基本模型,而不会丢失很多计算简化,因为其中r是对应于k个(k≥1)在一个时隙中到达的多个状态(与数量之间的一对一映射相对)到达人数和人数o马尔可夫链中的f个州)提供了到达次数的半马尔可夫模型。

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