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Two-dimensional angle-of-arrival estimation for uniform planar arrays with sensor position errors

机译:具有传感器位置误差的均匀平面阵列的二维到达角估计

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摘要

The one-dimensional bearing estimation problem of linearly periodic arrays with sensor position errors has been tackled by the Toeplitz approximation method (TAM), iterative TAM, modified TAM, and iterative MTAM without calibrating the sensor positions. The paper extends these methods to the two-dimensional situation using a uniform planar array with sensor position errors to estimate the 2-D angle-of-arrivals (AOAs), azimuth and elevation angles of the emitting sources. Based on the block Toeplitz property and eigenstructure of the ideal covariance matrix observed by the unperturbed array, the authors extend the methods to alleviate the effect caused by the random perturbations in sensor position. The Music algorithm incorporating a 2-D AOA searching is applied for bearing estimation. Further, the 1-D processing approach presented earlier for solving the 2-D AOA estimation problem can also be applied to reduce the computational burden of 2-D AOA searching.
机译:具有Toeplitz逼近方法(TAM),迭代TAM,修改的TAM和迭代MTAM无需校正传感器位置即可解决带有传感器位置误差的线性周期阵列的一维方位估计问题。本文使用具有传感器位置误差的均匀平面阵列将这些方法扩展到二维情况,以估算发射源的二维到达角(AOA),方位角和仰角。基于无扰动阵列观测到的理想协方差矩阵的块Toeplitz特性和本征结构,作者扩展了方法以减轻由传感器位置的随机扰动引起的影响。结合了二​​维AOA搜索的Music算法可用于方位估计。此外,先前提出的用于解决2-AOA估计问题的1-D处理方法也可以用于减少2-AOA搜索的计算负担。

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