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Analytical modelling of networks in multicomputer systems under bursty and batch arrival traffic

机译:突发和批量到达流量下多计算机系统中网络的分析建模

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摘要

The hypercube and torus are two important message-passing network architectures of high-performance multicomputers. Analytical models of multicomputer networks under the non-bursty Poisson traffic have been widely reported. Motivated by the convincing evidence of bursty and batch arrival nature of traffic generated by many real-world parallel applications in high-performance computing environments, we develop a new and concise analytical model in this paper for hypercube and torus networks in the presence of batch message arrivals modelled by the compound Poisson process with geometrically distributed batch sizes. The average degree of virtual channel multiplexing is derived by employing a Markov chain which can capture the batch arrival nature. An attractive advantage of the model is its constant computation complexity independent of the network size. The accuracy of the analytical performance results is validated against those obtained from simulation experiments of an actual system. Keywords Interconnection networks - Compound Poisson process - Generalised exponential distribution - Adaptive routing - Performance modelling
机译:超立方体和环面是高性能多计算机的两个重要的消息传递网络体系结构。非爆裂泊松流量下的多计算机网络分析模型已被广泛报道。出于令人信服的证据,即高性能计算环境中许多现实世界中的并行应用程序生成的流量具有突发性和批量到达特性,我们针对存在批量消息的情况,针对超立方体和环形网络开发了一种新的简洁分析模型通过复合Poisson过程建模的批量到达,几何批量分布。虚拟信道多路复用的平均程度是通过采用可捕获批次到达性质的马尔可夫链得出的。该模型的一个吸引人的优点是其恒定的计算复杂度与网络规模无关。相对于从实际系统的仿真实验获得的分析性能结果,可以验证分析性能结果的准确性。关键词互连网络复合Poisson过程广义指数分布自适应路由性能建模

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