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A Fast Sparse Covariance-Based Fitting Method for DOA Estimation via Non-Negative Least Squares

机译:基于非负最小二乘的DOA估计的基于稀疏协方差的快速拟合方法

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A fast sparse covariance-based fitting algorithm with the non-negative least squares (NNLS) form is proposed for the direction of arrival (DOA) estimation. The Khatri-Rao product of the array manifold of the uniform linear arrays is utilized to achieve the dimension reducing transformation after vectorizing the array covariance matrix. Furthermore, the DOA estimation problem is derived as a NNLS problem by using the non-negative property of the spatial spectrum, which can be solved by some efficient solvers. Numerical experiments show that the proposed method can obtain high resolution with a competitive computational complexity, as well as works in the presence of coherent sources.
机译:针对到达方向(DOA)估计,提出了一种具有非负最小二乘(NNLS)形式的基于稀疏协方差的快速拟合算法。均匀线性阵列的阵列流形的Khatri-Rao乘积用于对阵列协方差矩阵进行矢量化后实现降维变换。此外,利用空间频谱的非负特性,可以将DOA估计问题导出为NNLS问题,这可以通过一些有效的求解器来解决。数值实验表明,所提方法能够以较高的计算复杂度获得较高的分辨率,并且在相干源存在的情况下也能正常工作。

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