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Estimation of hidden Markov processes and neighbor discovery in wireless networks.

机译:无线网络中隐马尔可夫过程的估计和邻居发现。

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摘要

Inference methods, such as estimation and hypothesis testing, have been developed along with and utilized by information theory and communication theory. This thesis studies two separate inference problems.The first problem focuses on a simple, yet important hidden Markov process which is generated by observing a discrete-time binary homogeneous Markov chain through an arbitrary memoryless (noisy) channel. It is found that the computation of entropy rate boils down to obtaining the stationary distribution of a filtering process, namely the log-likelihood ratio of estimating an element of the Markov process conditioned on all past observations. A fixed-point functional equation is then derived for the stationary distribution of the log-likelihood ratio and solved numerically by discretizing it with uniform quantization. The accuracy of the numerically computed entropy rate is shown to be of the same order as the quantization interval.The second part of the thesis concerns the problem of neighbor discovery in wireless networks. The problem is basically for each node in a wireless network to identify the network interface addresses of all nodes within its radio range. This thesis proposes a novel scheme, referred to as compressed neighbor discovery, where the detection algorithms are based on techniques developed in the literature of group testing and compressed sensing. The key feature of compressed neighbor discovery is to assign pseudo-random on-off signatures to nodes, and let nodes simultaneously transmit their signatures during the neighbor discovery phase. It is shown that if the expected number of neighbors is a small constant, then reliable discovery can be achieved by using signatures of length in the order of the square of the logarithm of the node population. The proposed compressed neighbor discovery schemes allow all nodes to discover their respective neighbors simultaneously with high accuracy using only non-coherent (energy) detection. In addition, comparisons with a class of widely implemented neighbor discovery schemes similar to what has been used in the ad hoc mode of IEEE 802.11 standard demonstrate that compressed neighbor discovery is much more efficient. Issues related to implementation of compressed neighbor discovery schemes are also addressed in this thesis.
机译:推论和假设检验等推理方法已与信息论和传播论一起开发并得到了利用。本文研究了两个独立的推理问题。第一个问题集中在一个简单而重要的隐马尔可夫过程,该过程是通过通过任意无记忆(嘈杂)通道观察离散时间二进制齐次马尔可夫链而产生的。发现熵率的计算归结为获得滤波过程的平稳分布,即以所有过去的观测为条件的估计马尔可夫过程的元素的对数似然比。然后导出对数似然比的平稳分布的定点函数方程,并通过用均匀量化离散化该方程来数值求解。数值计算的熵率的准确性与量化间隔处于同一数量级。论文的第二部分涉及无线网络中的邻居发现问题。该问题基本上是针对无线网络中的每个节点来标识其无线电范围内所有节点的网络接口地址。本文提出了一种新颖的方案,称为压缩邻居发现,其中的检测算法基于组测试和压缩感知文献中开发的技术。压缩邻居发现的关键功能是为节点分配伪随机开关签名,并让节点在邻居发现阶段同时发送其签名。结果表明,如果预期的邻居数是一个小的常数,则可以通过使用长度等于节点对数对数平方的顺序的签名来实现可靠的发现。所提出的压缩邻居发现方案允许所有节点仅使用非相干(能量)检测以高精度同时发现它们各自的邻居。另外,与一类广泛实施的邻居发现方案的比较类似于在IEEE 802.11标准的ad hoc模式中使用的方案,表明压缩邻居发现效率更高。本文还解决了与压缩邻居发现方案的实现有关的问题。

著录项

  • 作者

    Luo, Jun.;

  • 作者单位

    Northwestern University.;

  • 授予单位 Northwestern University.;
  • 学科 Engineering Electronics and Electrical.
  • 学位 Ph.D.
  • 年度 2010
  • 页码 100 p.
  • 总页数 100
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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