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Array signal processing algorithms for beamforming and direction finding

机译:用于波束成形和测向的阵列信号处理算法

摘要

Array processing is an area of study devoted to processing the signals received from an antenna array and extracting information of interest. It has played an important role in widespread applications like radar, sonar, and wireless communications. Numerous adaptive array processing algorithms have been reported in the literature in the last several decades. These algorithms, in a general view, exhibit a trade-off between performance and required computational complexity. In this thesis, we focus on the development of array processing algorithms in the application of beamforming and direction of arrival (DOA) estimation. In the beamformer design, we employ the constrained minimum variance (CMV) and the constrained constant modulus (CCM) criteria to propose full-rank and reduced-rank adaptive algorithms. Specifically, for the full-rank algorithms, we present two low-complexity adaptive step size mechanisms with the CCM criterion for the step size adaptation of the stochastic gradient (SG) algorithms. The convergence and steady-state properties are analysed. Then, the full-rank constrained conjugate gradient (CG) adaptive filtering algorithms are proposed according to the CMV and CCM criteria. We introduce a CG based weight vector to incorporate the constraint in the design criteria for solving the system of equations that arises from each design problem. The proposed algorithms avoid the covariance matrix inversion and provide a trade-off between the complexity and performance. In reduced-rank array processing, we present CMV and CCM reduced-rank schemes based on joint iterative optimization (JIO) of adaptive filters. This scheme consists a bank of full-rank adaptive filters that forms the transformation matrix, and an adaptive reduced-rank filter that operates at the output of the bank of filters. The transformation matrix and the reduced-rank weight vector are jointly optimized according to the CMV or CCM criteria. For the application of beamforming, we describe the JIO scheme for both the direct-form processor (DFP) and the generalized sidelobe canceller (GSC) structures. For each structure, we derive SG and recursive least squares (RLS) type algorithms to iteratively compute the transformation matrix and the reduced-rank weight vector for the reduced-rank scheme. An auxiliary vector filtering (AVF) algorithm based on the CCM design for robust beamforming is presented. The proposed beamformer decomposes the adaptive filter into a constrained (reference vector filter) and an unconstrained (auxiliary vector filter) component. The weight vector is iterated by subtracting the scaling auxiliary vector from the reference vector. For the DOA estimation, the reduced-rank scheme with the minimum variance (MV) power spectral evaluation is introduced. A spatial smoothing (SS) technique is employed in the proposed method to improve the resolution. The proposed DOA estimation algorithms are suitable for large arrays and to deal with direction finding for a small number of snapshots, a large number of users, and without the exact information of the number of sources.
机译:阵列处理是研究领域,致力于处理从天线阵列接收的信号并提取感兴趣的信息。它在诸如雷达,声纳和无线通信等广泛应用中发挥了重要作用。在过去的几十年中,文献中已经报道了许多自适应阵列处理算法。从总体上看,这些算法在性能和所需的计算复杂度之间进行权衡。在本文中,我们将重点放在阵列处理算法在波束成形和到达方向(DOA)估计中的应用上。在波束形成器设计中,我们采用约束最小方差(CMV)和约束恒定模量(CCM)标准来提出全秩和降秩自适应算法。具体来说,对于全秩算法,我们提出了两种低复杂度的自适应步长机制,它们采用CCM准则来适应随机梯度(SG)算法的步长。分析了收敛性和稳态性质。然后,根据CMV和CCM准则提出了全秩约束共轭梯度(CG)自适应滤波算法。我们引入了基于CG的权重向量,以将约束条件纳入设计准则中,以解决由每个设计问题引起的方程组。所提出的算法避免了协方差矩阵求逆,并在复杂度和性能之间进行了权衡。在降秩数组处理中,我们提出了基于自适应滤波器的联合迭代优化(JIO)的CMV和CCM降秩方案。该方案包括形成变换矩阵的一组满秩自适应滤波器,以及在滤波器组的输出端工作的自适应降秩滤波器。根据CMV或CCM标准共同优化转换矩阵和降秩权向量。对于波束成形的应用,我们描述了直接形式处理器(DFP)和广义旁瓣消除器(GSC)结构的JIO方案。对于每种结构,我们推导了SG和递归最小二乘(RLS)类型的算法,以迭代计算降秩方案的变换矩阵和降秩权向量。提出了一种基于CCM设计的鲁棒波束形成辅助矢量滤波算法。所提出的波束形成器将自适应滤波器分解为约束(参考矢量滤波器)和非约束(辅助矢量滤波器)分量。通过从参考向量中减去缩放辅助向量来迭代权重向量。对于DOA估计,引入了具有最小方差(MV)功率谱评估的降秩方案。提出的方法采用空间平滑(SS)技术来提高分辨率。提出的DOA估计算法适用于大型阵列,并且可以处理少量快照,大量用户且没有确切数量的源信息的方向查找。

著录项

  • 作者

    Wang Lei;

  • 作者单位
  • 年度 2009
  • 总页数
  • 原文格式 PDF
  • 正文语种 English
  • 中图分类

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