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Analysis of Generalized Processor Sharing Systems Using Matrix Analytic Methods

机译:基于矩阵分析法的通用处理器共享系统分析

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Generalized Processor Sharingrn(GPS) is an important scheduling discipline be-rncause it enables bandwidth sharing with workrnconservation and traffic isolation properties.rnAlthough Markov Modulated Fluid Processesrn(MMFP) captures the fne dynamics of thernsources and is expected to give tight performancernbounds, the analysis of MMFP sources with arnGPS server is usually di?cult because of thernlarge state space and the coupled services of thernclasses. Matrix analytic methods [8], which yieldrngreat numerical accuracy and stability, are eu000bec-rntive alternatives to the spectral analysis approachrn(e.g. [12]). In this paper, we apply Matrix An-rnalytic methods for ruid rows as introduced byrnRamaswami [11] to the analysis of GPS systemsrnfed by MMFP sources. We propose a new tech-rnnique to calculate the tail distributions of thernclasses where matrices processed are of smallerrnsizes, which greatly reduces the computation com-rnplexity. Numerical results illustrate the e?ciencyrnand accuracy of the technique. We also investi-rngate the Caudal Characteristics of GPS queuesrnwhich further illustrate the eu000bectiveness of thernGPS scheduling discipline.
机译:通用处理器共享(GPS)是一项重要的调度学科,因为它可以实现带宽共享并具有工作保护和流量隔离属性。尽管马尔可夫调制流体过程(MMFP)捕获了资源的动态变化,并有望提供严格的性能边界,带有arnGPS服务器的MMFP源通常很困难,因为状态空间很大,并且类的服务耦合。矩阵分析方法[8]可以产生更高的数值精度和稳定性,是光谱分析方法的理想替代方法(例如[12])。在本文中,我们将由Ramaswami [11]引入的矩阵分析法用于规则行,以分析由MMFP源提供的GPS系统。我们提出了一种新的技术来计算处理的矩阵尺寸较小的类的尾部分布,这大大降低了计算复杂度。数值结果说明了该技术的效率和准确性。我们还研究了GPS队列的尾部特征,这进一步说明了GPS调度规程的有效性。

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