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Fast DOA estimation based on a split subspace decomposition on the array covariance matrix

机译:基于数组协方差矩阵的分裂子空间分解的快速DOA估计

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摘要

A novel real-valued root multiple signal classification (RV-root-MUSIC) algorithm for estimating the direction-of-arrival (DOA) of multiple narrow-band signals is presented. Compared with the conventional root-MUSIC with a complex subspace decomposition on the entire array covariance matrix (ACM), RV-root-MUSIC exploited a split subspace decomposition on either the real-part of ACM (R-ACM) or the imaginary-part of ACM (I-ACM) with real-valued computations. Unlike the unitary root-MUSIC (U-root-MUSIC) with exploitations on the centro-Hermitian property of ACM, the proposed method developed a new result showing that R-ACM shares the same null subspace with I-ACM, which collides with the intersection of the original noise subspace and its conjugate one. Thanks to the real coefficients, the roots of RV-root-MUSIC appear in conjugate pairs, which allows fast rooting with only real-valued computations. Therefore, both subspace decomposition and polynomial rooting can be implemented with real-valued computations, which hence results in a significant reduction in computational cost as compared to root-MUSIC and U-root-MUSIC. Simulations are conducted to verify the effectiveness of the new technique.
机译:提出了一种新颖的实值根多信号分类算法(RV-root-MUSIC),用于估计多个窄带信号的到达方向(DOA)。与在整个数组协方差矩阵(ACM)上具有复杂子空间分解的传统root-MUSIC相比,RV-root-MUSIC在ACM的实部(R-ACM)或虚部上利用了分裂子空间分解具有实值计算的ACM(I-ACM)。与利用ACM的Centro-Hermitian特性的单一根MUSIC(U-root-MUSIC)不同,所提出的方法得出了一个新结果,表明R-ACM与I-ACM共享相同的空子空间,从而与A-ACM发生冲突。原始噪声子空间及其共轭1的交集。多亏了实系数,RV-root-MUSIC的根才出现在共轭对中,这使得仅使用实值计算即可快速生根。因此,子空间分解和多项式求根都可以用实值计算实现,因此与root-MUSIC和U-root-MUSIC相比,可以显着降低计算成本。进行仿真以验证新技术的有效性。

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