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A Method of Fast Extract Signal Subspace Based on the Householder Transformation

机译:一种基于Householder变换的快速提取信号子空间的方法

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The technologies of array signal processing based on subspace decomposition can break the Rayleigh limit, and have great performance and angular resolution. However, in order to obtain signal subspace, traditional methods need to apply singular value decomposition on the signal covariance matrix. Because of the large amount of calculation of singular value decomposition, it is difficult to satisfy the requirements in real-time. Given that the signal covariance matrix is conjugate-symmetric, this paper proposes a new method that can fast compute signal subspace depending on repeatedly applying householder transformation to reduce the covariance matrix order based on the power method, and it has fewer iterations and less amount of calculation.
机译:基于子空间分解的阵列信号处理技术可以突破瑞利极限,具有良好的性能和角度分辨率。但是,为了获得信号子空间,传统方法需要在信号协方差矩阵上应用奇异值分解。由于奇异值分解的计算量很大,难以实时满足要求。鉴于信号协方差矩阵是共轭对称的,因此本文提出了一种新的方法,该方法可以基于幂方法,通过反复应用houseerer变换来减少协方差矩阵阶数,从而快速计算信号子空间,并且迭代次数更少,迭代次数更少。计算。

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