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首页> 外文期刊>IEEE Transactions on Signal Processing >A Unified Framework and Sparse Bayesian Perspective for Direction-of-Arrival Estimation in the Presence of Array Imperfections
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A Unified Framework and Sparse Bayesian Perspective for Direction-of-Arrival Estimation in the Presence of Array Imperfections

机译:存在阵列缺陷时的到达方向估计的统一框架和稀疏贝叶斯视角

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Self-calibration methods play an important role in reducing the negative effects of array imperfections during direction-of-arrival (DOA) estimation. However, the dependence of most such methods on the eigenstructure techniques greatly degrades their adaptation to demanding scenarios, such as low signal-to-noise ratio (SNR) and limited snapshots. This paper aims at formulating a unified framework and sparse Bayesian perspective for array calibration and DOA estimation. A comprehensive model of the array output is presented first when a single type of array imperfection is considered, with mutual coupling, gain/phase uncertainty, and sensor location error treated as typical examples. The spatial sparsity of the incident signals is then exploited, and a Bayesian method is proposed to realize array calibration and source DOA estimation. The array perturbation magnitudes are assumed to be small according to most application scenarios, and the geometries of mutually coupled arrays are assumed to be uniform linear and those of arrays with sensor location errors are assumed to be linear. Cramer–Rao lower bounds (CRLBs) for the array calibration and DOA estimation precisions are also obtained. The sparse Bayesian method is finally extended to deal with the DOA estimation problem when more than one type of array perturbation coexists.
机译:自校准方法在减少到达方向(DOA)估计过程中阵列缺陷的负面影响中起着重要作用。但是,大多数此类方法对本征结构技术的依赖性极大地降低了其对苛刻场景的适应性,例如低信噪比(SNR)和受限快照。本文旨在为阵列校准和DOA估计建立统一的框架和稀疏贝叶斯观点。当考虑单一类型的阵列缺陷时,首先介绍阵列输出的综合模型,并将互耦,增益/相位不确定性和传感器位置误差视为典型示例。然后利用入射信号的空间稀疏性,提出一种贝叶斯方法来实现阵列标定和信源DOA估计。根据大多数应用场景,假定阵列摄动幅度较小,并且将相互耦合的阵列的几何形状假定为均匀线性,而将具有传感器位置误差的阵列的几何形状假定为线性。还可以获得用于阵列校准和DOA估计精度的Cramer–Rao下界(CRLB)。当多于一种类型的阵列摄动共存时,稀疏贝叶斯方法最终被扩展为处理DOA估计问题。

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