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AN APPROACH FOR HIGHER-ORDER CYCLOSTATIONARITY BASED DOA ESTIMATION OF MULTIPATH SIGNALS WITHOUT EIGENDECOMPOSITION AND SPATIAL SMOOTHING

机译:无特征分解和空间平滑的基于多阶信号基于DOA估计的基于阶次循环性的DOA估计方法

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In this paper, we propose a higher order cyclostationarity based direction of arrival (DOA) estimation approach for multipath signals without eigendecomposition and spatial smoothing. In the approach, by using a combination of higher order cyclic statistics (HOCS) and a forward-backward subarray scheme, the coherency of multiple signals of interest (SOIs) are de-correlated and the performance of signal selectivity and interference suppression is improved. To reduce the computation load in order to adapt to tracking moving sources, the need for computation of the eigenvalue decomposition (EVD) or the singular value decomposition (SVD) is avoided by linear operations based on fourth-order cyclic cumulant matrix.
机译:在本文中,我们为多路径信号提出了一种基于高阶循环平稳性的到达方向(DOA)估计方法,而无需特征分解和空间平滑。在该方法中,通过结合使用高阶循环统计(HOCS)和前向后向子阵列方案,可以将多个感兴趣信号(SOI)的相干性解相关,并提高信号选择性和干扰抑制的性能。为了减少计算负荷以适应跟踪运动源,通过基于四阶循环累积量矩阵的线性运算避免了对特征值分解(EVD)或奇异值分解(SVD)的计算需求。

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