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Conditional Posterior Cramer-Rao Lower Bound and Distributed Target Tracking in Sensor Networks.

机译:传感器网络中的条件后部Cramer-Rao下界和分布式目标跟踪。

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摘要

Sequential Bayesian estimation is the process of recursively estimating the state of a dynamical system observed in the presence of noise. Posterior Cramer-Rao lower bound (PCRLB) sets a performance limit on any Bayesian estimator for the given dynamical system. The PCRLB does not fully utilize the existing measurement information to give an indication of the mean squared error (MSE) of the estimator in the future. In many practical applications, we are more concerned with the value of the bound in the future than in the past. PCRLB is an offline bound, because it averages out the very useful measurement information, which makes it an off-line bound determined only by the system dynamical model, system measurement model and the prior knowledge of the system state at the initial time.;This dissertation studies the sequential Bayesian estimation problem and then introduces the notation of conditional PCRLB, which utilizes the existing measurement information up to the current time, and sets the limit on the MSE of any Bayesian estimators at the next time step. This work has two emphases: firstly, we give the mathematically rigorous formulation of the conditional PCRLB as well as the approximate recursive version of conditional PCRLB for nonlinear, possibly non-Gaussian dynamical systems. Secondly, we apply particle filter techniques to compute the numerical values of the conditional PCRLB approximately, which overcomes the integration problems introduced by nonlinear/non-Gaussian systems.;Further, we explore several possible applications of the proposed bound to find algorithms that provide improved performance. The primary problem of interest is the sensor selection problem for target tracking in sensor networks. Comparisons are also made between the performance of sensor selection algorithm based on the proposed bound and the existing approaches, such as information driven, nearest neighbor, and PCRLB with renewal strategy, to demonstrate the superior performances of the proposed approach.;This dissertation also presents a bandwidth-efficient algorithm for tracking a target in sensor networks using distributed particle filters. This algorithm distributes the computation burden for target tracking over the sensor nodes. Each sensor node transmits a compressed local tracking result to the fusion center by a modified expectation-maximization (EM) algorithm to save the communication bandwidth. The fusion center incorporates the compressed tracking results to give the estimate of the target state.;Finally, the target tracking problem in heterogeneous sensor networks is investigated extensively. Extended Kalman Filter and particle filter techniques are implemented and compared for tracking a maneuvering target with the Interacting Multiple Model (IMM).
机译:顺序贝叶斯估计是递归估计存在噪声的动态系统状态的过程。后Cramer-Rao下界(PCRLB)为给定的动力学系统在任何贝叶斯估计量上设置了性能极限。 PCRLB并未充分利用现有的测量信息来表示将来的估算器的均方误差(MSE)。在许多实际应用中,与过去相比,我们更关心将来的界限值。 PCRLB是一个脱机边界,因为它会对非常有用的测量信息进行平均,这使其仅由系统动力学模型,系统测量模型以及初始状态下系统状态的先验知识决定的离线边界。论文研究了顺序贝叶斯估计问题,然后引入了条件PCRLB的表示法,该条件利用了直到当前时间的现有测量信息,并在下一时间步设置了对任何贝叶斯估计量的MSE的限制。这项工作有两个重点:首先,我们给出了条件PCRLB的严格数学公式,以及非线性或可能为非高斯动力系统的条件PCRLB的近似递归形式。其次,我们应用粒子滤波技术来近似计算条件PCRLB的数值,从而克服了非线性/非高斯系统引入的积分问题。;此外,我们探索了所提出的边界的几种可能的应用,以找到可提供改进算法的算法。性能。感兴趣的主要问题是用于传感器网络中目标跟踪的传感器选择问题。在此基础上对传感器选择算法的性能与现有的信息驱动,最近邻算法以及带更新策略的PCRLB算法进行了比较,证明了该方法的优越性能。一种带宽有效的算法,用于使用分布式粒子滤波器跟踪传感器网络中的目标。该算法在传感器节点上分配用于目标跟踪的计算负担。每个传感器节点通过修改的期望最大化(EM)算法将压缩的本地跟踪结果发送到融合中心,以节省通信带宽。融合中心结合压缩后的跟踪结果来估计目标状态。最后,对异构传感器网络中的目标跟踪问题进行了广泛的研究。实施了扩展的卡尔曼滤波器和粒子滤波器技术,并进行了比较,以通过交互多模型(IMM)跟踪机动目标。

著录项

  • 作者

    Zuo, Long.;

  • 作者单位

    Syracuse University.;

  • 授予单位 Syracuse University.;
  • 学科 Engineering Computer.;Engineering Electronics and Electrical.;Engineering Industrial.
  • 学位 Ph.D.
  • 年度 2011
  • 页码 138 p.
  • 总页数 138
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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