基于稀疏性重构协方差矩阵的自适应波束形成

Yujie Gu, N. Goodman, Yimin D. Zhang
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引用次数: 5

摘要

传统的自适应波束形成器对模型失配非常敏感,特别是当用于自适应波束形成器设计的训练样本被期望信号污染时。在本章中,我们重建了自适应波束形成器设计的无信号干扰加噪声协方差矩阵。利用信号源的稀疏性,将干扰协方差矩阵重构为干扰导向向量外积的加权和,并通过稀疏性约束协方差矩阵拟合问题估计相应的参数。与传统的压缩感知和稀疏重建技术相比,稀疏约束的协方差矩阵拟合问题可以利用阵列结构的先验信息作为改进的最小二乘解有效地求解。大量的仿真结果表明,无论输入信号功率如何,所提出的自适应波束形成器几乎总能提供接近最优的输出性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Adaptive Beamforming via Sparsity-Based Reconstruction of Covariance Matrix
Traditional adaptive beamformers are very sensitive to model mismatch, especially when the training samples for adaptive beamformer design are contaminated by the desired signal. In this chapter, we reconstruct a signal-free interference-plus-noise covariance matrix for adaptive beamformer design. Exploiting the sparsity of sources, the interference covariance matrix can be reconstructed as a weighted sum of the outer products of the interference steering vectors, and the corresponding parameters can be estimated from a sparsityconstrained covariance matrix fitting problem. In contrast to classical compressive sensing and sparse reconstruction techniques, the sparsity-constrained covariance matrix fitting problem can be effectively solved as a modified least squares solution by using the a priori information on the array structure. Extensive simulation results demonstrate that the proposed adaptive beamformer almost always provides the near-optimal output performance regardless of the input signal power.
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