宽带到达角估计的多项式子空间分解

Mohamed A. Alrmah, J. Corr, A. Alzin, K. Thompson, Stephan Weiss
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引用次数: 12

摘要

在本文中,我们研究了多项式或宽带子空间分解对任何后续处理的影响,这里使用了使用最近提出的多项式MUSIC (P-MUSIC)算法的宽带到达角估计技术的示例。子空间分解是由迭代多项式evd进行的,它们在对角化和频谱最大化的近似上有所不同。我们在这里表明,更好的对角化对定义宽带信号和噪声子空间的准确性有显著影响,P-MUSIC频谱的精度要高得多。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Polynomial subspace decomposition for broadband angle of arrival estimation
In this paper we study the impact of polynomial or broadband subspace decompositions on any subsequent processing, which here uses the example of a broadband angle of arrival estimation technique using a recently proposed polynomial MUSIC (P-MUSIC) algorithm. The subspace decompositions are performed by iterative polynomial EVDs, which differ in their approximations to diagonalise and spectrally majorise s apce-time covariance matrix.We here show that a better diagonalisation has a significant impact on the accuracy of defining broadband signal and noise subspaces, demonstrated by a much higher accuracy of the P-MUSIC spectrum.
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