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DOA estimation of rectilinear signals with a partly calibrated uniform linear array

机译:使用部分校准的均匀线性阵列对直线信号进行DOA估计

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This paper investigates the problem of direction-of-arrival (DOA) estimation of rectilinear or strictly second-order noncircular signals with a partly calibrated uniform linear array (ULA). Consider that the uncalibrated portion of the array suffers from unknown gains and phases, an extended data model corresponding to a virtual (extended) array is presented by taking the noncircularity of the signals into account. On this basis and given the signal subspace matrix associated with the virtual array, a linear equation is derived to determine the unknown gains and phases. Then, the DOAs are found through the eigenvalue decomposition of a matrix related to the signal subspace matrix and array gains and phases. Since spatial spectrum search is not required, the proposed method is computationally efficient. Moreover, it is able to handle at most2M−3rectilinear signals with a partly calibrated ULA ofMelements, even though only two neighboring elements of the array are calibrated. Numerical results also demonstrate that the proposed method has remarkable performance superiority brought by the rectilinearity.
机译:本文研究了使用部分校准的均匀线性阵列(ULA)的直线或严格二阶非圆形信号的到达方向(DOA)估计问题。考虑到阵列的未校准部分遭受未知的增益和相位,通过考虑信号的非圆度来表示对应于虚拟(扩展)阵列的扩展数据模型。在此基础上,给定与虚拟阵列关联的信号子空间矩阵,可以推导出一个线性方程式,以确定未知的增益和相位。然后,通过对与信号子空间矩阵以及阵列增益和相位有关的矩阵进行特征值分解,找到DOA。由于不需要空间频谱搜索,因此所提出的方法在计算上是有效的。此外,即使仅校准了阵列中的两个相邻元素,它也可以使用部分校准的元素ULA处理最多2M-3个线性信号。数值结果还表明,该方法具有良好的直线性。

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