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首页> 外文期刊>Mathematical Problems in Engineering: Theory, Methods and Applications >Sparsity-Based DOA Estimation with Gain and Phase Error Calibration of Generalized Nested Array
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Sparsity-Based DOA Estimation with Gain and Phase Error Calibration of Generalized Nested Array

机译:基于稀疏的DOA估计,具有广义嵌套阵列的增益和相位误差校准

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Sparse arrays, which can localize multiple sources with less physical sensors, have attracted more attention since they were proposed. However, for optimal performance of sparse arrays, it is usually assumed that the circumstances are ideal. But in practice, the performance of sparse arrays will suffer from the model errors like mutual coupling, gain and phase error, and sensor’s location error, which causes severe performance degradation or even failure of the direction of arrival (DOA) estimation algorithms. In this study, we follow with interest and propose a covariance-based sparse representation method in the presence of gain and phase errors, where a generalized nested array is employed. The proposed strategy not only enhances the degrees of freedom (DOFs) to deal with more sources but also obtains more accurate DOA estimations despite gain and phase errors. The Cramer–Rao bound (CRB) derivation is analyzed to demonstrate the robustness of the method. Finally, numerical examples illustrate the effectiveness of the proposed method from DOA estimation.
机译:稀疏阵列可以通过较少的物理传感器本地化多种来源,因为它们提出了更多的关注。然而,为了最佳性能稀疏阵列,通常认为情况是理想的。但在实践中,稀疏阵列的性能将遭受模型误差,如互联耦合,增益和相位误差,以及传感器的位置误差,这导致了严重的性能下降甚至到达方向的失败(DOA)估计算法。在本研究中,我们遵循兴趣并提出基于协方差的基于协方差的稀疏表示方法,在存在增益和相位误差中,其中采用广义嵌套阵列。拟议的策略不仅增强了对处理更多来源的自由度(DOF),而且尽管获得了增益和相位误差,但也获得了更准确的DOA估计。分析了Cramer-Rao绑定(CRB)衍生,以证明该方法的稳健性。最后,数值示例说明了所提出的方法从DOA估计的有效性。

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