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Robust eigenstructure-based DF in the presence of mutual coupling.

机译:在相互耦合的情况下,基于稳健的本征结构的DF。

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摘要

For over a decade, considerable effort has been focussed on the array-based direction finding (DF) problem by the signal processing community. The primary concern has been the development of reliable superresolution algorithms for resolving two or more simultaneous signals incident upon the array at a separation smaller than the Rayleigh resolution of the array. These algorithms (such as MUSIC and WSF) rely inherently on a complete knowledge of the array's response to "ground truth" signals, arriving one at a time, from all directions. This array manifold represents the behavior of the array in its surroundings. Generating the array manifold is commonly referred to as array calibration. This time consuming task is not suited for mass produced arrays or systems in need of constant recalibration. In fact, for some tactical military DF systems, setting up known calibration sources is often impossible.; In practice, it is well understood that DF systems do not perform nearly as well as theory predicts. This is often due to sensor gain/phase errors and mutual coupling between the elements of the array. Many of these issues have been relegated to the domain of "systems engineering" and until recently were not addressed in a systematic, theoretical manner. To address these significant problems that prevent achieving the promise of theoretical DF performance in practical systems, this dissertation addresses and answers two primary questions: (1) In the presence of mutual coupling, can the performance problems of standard DF algorithms be remedied via reduced sensitivity to errors in array calibration? (2) Can a reliable method of array calibration be devised, which (a) can be performed while the DF system is in use, and (b) does not require known calibration source locations? Simulations and analytical results show that the answer to both questions is yes. The ability to control the array impedance via the impedance of the element terminations (say, by a factor of 10) leads to performance improvements that can achieve a 10-100 fold increase in the mean-squared error (MSE) estimates of signal DOAs, using either MUSIC or WSF. The ability to control the array impedance allows initial estimates of signal DOAs, in the presence of unknown mutual coupling. These estimates are then used to bootstrap an autocalibration algorithm--that corrects and extends the earlier autocalibration method of Pierre and Kaveh (Pie91) --which achieves a 100-fold improvement in array calibration residual MSE.; This work is an important step in more fully categorizing the effects of mutual coupling upon antenna array calibration. This has potential of producing DF systems which have a robust capability in the presence of side effects, such as array degradation and the dynamic array environment. By introducing an improved signal model for the DF problem, developing a technique for reduced mutual coupling, and solving the unknown sources-of-opportunity calibration problem, this thesis has produced a framework for robust eigenstructure-based DF.
机译:十多年来,信号处理界已将大量精力集中在基于阵列的测向(DF)问题上。主要关注点是可靠的超分辨率算法的开发,用于解决两个或更多个同时发生在阵列上的信号的间隔小于阵列的瑞利分辨率的问题。这些算法(例如MUSIC和WSF)固有地依赖于阵列对“地面真相”信号响应的完整知识,一次从各个方向到达。该阵列流形代表阵列在其周围环境中的行为。生成阵列歧管通常称为阵列校准。此耗时的任务不适用于需要不断重新校准的量产阵列或系统。实际上,对于某些战术军事DF系统,通常无法建立已知的校准源。在实践中,众所周知,DF系统的性能不如理论预测的好。这通常是由于传感器增益/相位误差以及阵列元素之间的相互耦合引起的。这些问题中有许多已被归入“系统工程”领域,直到最近还没有以系统的,理论的方式解决。为了解决这些无法在实际系统中实现理论上的DF性能承诺的重大问题,本文解决并回答了两个主要问题:(1)在存在相互耦合的情况下,可以通过降低灵敏度来解决标准DF算法的性能问题。阵列校准中的错误? (2)是否可以设计出一种可靠的阵列校准方法,(a)可以在使用DF系统时执行,并且(b)不需要已知的校准源位置?仿真和分析结果表明,这两个问题的答案都是肯定的。通过元件端接的阻抗控制阵列阻抗的能力(例如,提高10倍)可改善性能,使信号DOA的均方误差(MSE)估算值提高10-100倍,使用MUSIC或WSF。控制阵列阻抗的能力允许在存在未知的相互耦合的情况下对信号DOA进行初始估计。然后,这些估计值将用于引导自动校准算法,该算法将校正和扩展Pierre和Kaveh(Pie91)的早期自动校准方法,从而使阵列校准残留MSE值提高了100倍。这项工作是对互耦对天线阵列校准的影响进行更完整分类的重要一步。这有可能生产出具有强大功能的DF系统,该系统在存在副作用(例如阵列降级和动态阵列环境)的情况下。通过为DF问题引入改进的信号模型,开发减少相互耦合的技术,并解决未知的机会源校准问题,本论文为基于特征结构的DF提供了强大的框架。

著录项

  • 作者

    Roller, Christopher David.;

  • 作者单位

    The George Washington University.;

  • 授予单位 The George Washington University.;
  • 学科 Engineering Electronics and Electrical.; Mathematics.
  • 学位 D.Sc.
  • 年度 1994
  • 页码 269 p.
  • 总页数 269
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 无线电电子学、电信技术;数学;
  • 关键词

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