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Modal Analysis Using Co-Prime Arrays

机译:使用共素数组的模态分析

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摘要

We address the problem of estimating mode parameters from noisy observations of a linear combination of the corresponding modes. This problem arises in line spectrum estimation, vibration analysis, speech processing, system identification, and direction of arrival estimation. Our results differ from standard results of modal analysis to the extent that we consider co-prime samplings in space, or equivalently co-prime samplings in time. Our main result is a characterization of the orthogonal subspace for this problem. This is the subspace that is orthogonal to the signal subspace spanned by the columns of the generalized Vandermonde matrix of modes in co-prime samplings. This characterization is derived in a form that allows us to adapt modern methods of subspace signal processing to co-prime sampled signals. Several numerical examples are presented to demonstrate the application of the proposed modal estimation method. We state and prove theorems on identifiability of the modes and calculate a Cramér-Rao bound that allows us to analyze the performance of co-prime arrays that are subsamplings of uniform linear arrays of the same apertures.
机译:我们解决了从相应模式的线性组合的嘈杂观测中估计模式参数的问题。在线谱估计,振动分析,语音处理,系统识别和到达方向估计中会出现此问题。我们的结果与模态分析的标准结果有所不同,在某种程度上,我们考虑了空间中的同质采样或时间上等效的同质采样。我们的主要结果是对此问题进行正交子空间的刻画。这是正交于互质采样中的广义范德蒙德模式矩阵的列所跨越的信号子空间的子空间。这种表征是以一种形式导出的,它使我们能够将现代的子空间信号处理方法改编为互质采样信号。给出了几个数值例子来说明所提出的模态估计方法的应用。我们陈述并证明关于模式可识别性的定理,并计算Cramér-Rao界,这使我们能够分析作为相同孔径的均匀线性阵列的二次采样的互质阵列的性能。

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