基于亚奈奎斯特差分时空阵的联合频率和二维DOA恢复

A. A. Kumar, M. Chandra, P. Balamuralidhar
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引用次数: 8

摘要

本文研究了由P个不相交窄带信号组成的多波段信号在亚奈奎斯特采样率下的联合频率估计和二维到达方向估计。从由M = Mx × My传感器组成的标准均匀矩形阵列(URA)开始,本文提出了一种更简单的修改方法,即仅在其中一个传感器上添加N - 1延迟通道网络。然后将URA的亚奈奎斯特采样输出与延迟信道网络相结合,形成一个更大的阵列,称为差分时空(DST)阵列。针对该DST阵列的联合频率和二维DOA估计问题,提出了一种利用三维空间平滑进行秩增强的新方法和基于ESPRIT的子空间算法。进一步表明,ADC采样频率fs≥B就足够了,其中B为窄带信号的带宽。利用该方法,可以估计0 (MN/4)个频率及其二维doa,即使所有频率由于亚奈奎斯特采样而混叠到同一频率。适当的模拟结果也证实了这些发现。
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Joint frequency and 2-D DOA recovery with sub-Nyquist difference space-time array
In this paper, joint frequency and 2-D direction of arrival (DOA) estimation at sub-Nyquist sampling rates of a multi-band signal (MBS) comprising of P disjoint narrowband signals is considered. Beginning with a standard uniform rectangular array (URA) consisting of M = Mx × My sensors, this paper proposes a simpler modification by adding a N — 1 delay channel network to only one of the sensor. A larger array is then formed by combining the sub-Nyquist sampled outputs of URA and the delay channel network, referred to as the difference space-time (DST) array. Towards estimating the joint frequency and 2-D DOA on this DST array, a new method utilizing the 3-D spatial smoothing for rank enhancement and a subspace algorithm based on ESPRIT is presented. Furthermore, it is shown that an ADC sampling frequency of fs ≥ B suffices, where B is the bandwidth of the narrow-band signal. With the proposed approach, it is shown that O(MN/4) frequencies and their 2-D DOAs can be estimated even when all frequencies alias to the same frequency due to sub-Nyquist sampling. Appropriate simulation results are also presented to corroborate these findings.
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