ATM网络中聚合数据流量的统计复用

A.L.I. Oliveira, J. Monteiro
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引用次数: 2

摘要

ATM业务上局域网互连产生的综合数据流量必将成为ATM网络流量的主要组成部分。因此,为了支持这种流量,正确地划分ATM网络的维度是非常重要的。为了实现这一目标,我们需要一个精确的流量模型。Bellcore的研究人员在对大量以太网流量进行严格的统计分析的基础上,提出了这种流量的自相似模型或分形模型。与传统的聚合数据流量模型(如泊松模型和指数ON-OFF模型)相比,该模型具有非常独特的统计特性。此外,还提出了一种近似自相似交通的马尔可夫模型——伪自相似模型。该模型旨在通过重用用于马尔可夫模型的分析方法,简化具有自相似流量的ATM网络的性能评估。研究了ATM网络中聚合数据流量的统计复用问题。我们的目的是确定自相似模型在统计复用中的影响(相对于泊松和指数ON-OFF模型)和在这类研究中使用伪自相似模型的可行性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Statistical multiplexing of aggregate data traffic in ATM networks
Aggregate data traffic generated by LAN interconnection over ATM service will certainly be a major component of ATM network traffic. Therefore, it is important to correctly dimension ATM networks in order to support this kind of traffic. In order to achieve this goal, we need a precise traffic model. Bellcore researchers, based on rigorous statistical analyses of a great amount of aggregate Ethernet traffic, have proposed the self-similar or fractal model for this kind of traffic. This model has very distinct statistical properties when compared to traditional aggregate data traffic models such as the Poisson, and the exponential ON-OFF model. Additionally the pseudo-self-similar model, a Markovian model that behaves close to self-similar traffic, has been proposed. This model aims at easing the performance evaluation of ATM networks with self-similar traffic by re-using the analytic methods developed for Markovian models. We study the statistical multiplexing of aggregate data traffic in ATM networks. We aim at determining the impact of the self-similar model in statistical multiplexing (with respect to the Poisson and exponential ON-OFF models) and the feasibility of using the pseudo-self-similar model in this kind of study.
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