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Efficient Two-Dimensional Direction Finding Algorithm for Rectilinear Sources Under Unknown Mutual Coupling

机译:未知互耦合下直线源的二维有效测向算法

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摘要

Digital communication signals in wireless systems may possess noncircularity, which can be used to enhance the degrees of freedom for direction-of-arrival (DOA) estimation in sensor array signal processing. On the other hand, the electromagnetic characteristics between sensors in uniform rectangular arrays (URAs), such as mutual coupling, may significantly deteriorate the estimation performance. To deal with this problem, a robust real-valued estimator for rectilinear sources was developed to alleviate unknown mutual coupling in URAs. An augmented covariance matrix was built up by extracting the real and imaginary parts of observations containing the circularity and noncircularity of signals. Then, the actual steering vector considering mutual coupling was reparameterized to make the rank reduction (RARE) property available. To reduce the computational complexity of two-dimensional (2D) spectral search, we individually estimated -axis and -axis direction-cosines in two stages following the principle of RARE. Finally, azimuth and elevation angle estimates were determined from the corresponding direction-cosines respectively. Compared with existing solutions, the proposed method is more computationally efficient, involving real-valued operations and decoupled 2D spectral searches into twice those of one-dimensional searches. Simulation results verified that the proposed method provides satisfactory estimation performance that is robust to unknown mutual coupling and close to the counterparts based on 2D spectral searches, but at the cost of much fewer calculations.
机译:无线系统中的数字通信信号可能具有非圆形性,可用于增强传感器阵列信号处理中到达方向(DOA)估计的自由度。另一方面,均匀矩形阵列(URA)中的传感器之间的电磁特性(例如相互耦合)可能会大大降低估计性能。为了解决这个问题,开发了一种用于线性源的健壮的实值估计器,以减轻URA中未知的相互耦合。通过提取包含信号的圆度和非圆度的观测值的实部和虚部,建立了增强的协方差矩阵。然后,重新考虑考虑相互耦合的实际转向矢量,以使等级降低(RARE)属性可用。为了降低二维(2D)频谱搜索的计算复杂度,我们遵循RARE原理分两个阶段分别估算了-轴和-轴方向余弦。最后,分别从相应的方向余弦确定方位角和仰角。与现有解决方案相比,该方法计算效率更高,涉及实值运算,并且将二维频谱搜索解耦为一维搜索的两倍。仿真结果证明,该方法提供了令人满意的估计性能,该方法对于未知的互耦具有鲁棒性,并且基于2D谱搜索与相应方法相近,但以较少的计算为代价。

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