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A stochastic analysis of end-to-end available bandwidth estimation.

机译:端到端可用带宽估计的随机分析。

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摘要

This thesis presents a theoretical foundation for packet-train available bandwidth estimation in its most general settings. In the first half of our work, we analyze the asymptotic behavior of packet-train probing in a single-hop network path carrying bursty cross-traffic. We examine the asymptotic average of the packet-train output dispersions and its relationship to the input dispersion. We call this relationship the response curve of the network path. We show that the real response curve is provably different from that obtained under fluid cross-traffic models in prior work. This difference, which we refer to as response deviation, is one of the previously unknown factors that can cause measurement bias in available bandwidth estimation. We show both analytically and experimentally that the response deviation and its consequent measurement bias vanish as the packet-train length or probing packet size increases and that the vanishing rate is decided by the burstiness of cross-traffic.; In the second part of this thesis, we analyze the asymptotic behavior of packet-train probing over a multi-hop network path P carrying arbitrarily routed bursty cross-traffic flows. We show that the response curve Z is tightly lower-bounded by its multi-hop fluid counterpart F , obtained when every cross-traffic flow on P is hypothetically replaced with a constant-rate fluid traffic flow of the same average intensity and routing pattern. The real curve Z asymptotically approaches its fluid counterpart F as probing packet size or packet train length increases. As an implication of these findings, we show that bursty cross-traffic in multi-hop paths causes negative bias to most existing techniques. This bias can be mitigated using long packet-trains. However, the bias is not completely removable for the techniques that use the portion of the single-hop fluid model that differs from F .; Through our probing analysis, we have achieved a clear understanding of both the validity and the inadequacy of current techniques, and provided a guideline for their further improvements.
机译:本文为最一般的分组数据包可用带宽估计提供了理论基础。在我们的工作的前半部分,我们分析了携带突发性交叉流量的单跳网络路径中数据包训练探测的渐近行为。我们检查了包火车输出色散的渐近平均值及其与输入色散的关系。我们称这种关系为网络路径的响应曲线。我们表明,实际响应曲线与先前工作中的流体交叉交通模型所获得的曲线可证明不同。这种差异,我们称为响应偏差,是可能导致可用带宽估计中出现测量偏差的先前未知因素之一。我们通过分析和实验都表明,随着数据包序列长度或探测数据包大小的增加,响应偏差及其随之而来的测量偏差将消失,并且消失率由交叉交通的突发性决定。在本文的第二部分中,我们分析了在多跳网络路径P上携带任意路由的突发性交叉业务流的分组火车探测的渐近行为。我们显示,响应曲线Z由其多跳流体对应物F紧紧地限制在边界上,当假设P上的每个交叉交通流被假设为具有相同平均强度和路由模式的恒定速率的流体交通流替代时,得到该曲线。当探测包尺寸或包列长度增加时,实曲线Z渐近地接近其流体副本F。作为这些发现的暗示,我们表明,多跳路径中的突发性交叉流量会对大多数现有技术造成负面影响。使用长数据包序列可以减轻这种偏见。但是,对于使用单跳流体模型中不同于F的部分的技术,该偏差不能完全消除。通过我们的探测分析,我们对当前技术的有效性和不足之处有了清晰的了解,并为进一步改进它们提供了指南。

著录项

  • 作者

    Liu, Xiliang.;

  • 作者单位

    City University of New York.;

  • 授予单位 City University of New York.;
  • 学科 Computer Science.
  • 学位 Ph.D.
  • 年度 2005
  • 页码 143 p.
  • 总页数 143
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 自动化技术、计算机技术;
  • 关键词

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