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Sparse source localization in presence of co-array perturbations

机译:出现共阵列干扰时的稀疏源定位

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摘要

New spatial sampling geometries such as nested and coprime arrays have recently been shown to be capable of localizing O(M) sources using only M sensors. However, these results are based on the assumption that the sampling locations are exactly known and they obey the specific geometry exactly. In contrast, this paper considers an array with perturbed sensor locations, and studies how such perturbation affects source localization using the co-array of a nested or coprime array. An iterative algorithm is proposed in order to jointly estimate the directions of arrival along with the perturbations. The directions are recovered by solving a sparse representation problem in each iteration. Identifiability issues are addressed by deriving Cramér Rao lower bound for this problem. Numerical simulations reveal successful performance of our algorithm in recovering of the source directions in the presence of sensor location errors.
机译:最近显示出新的空间采样几何形状,例如嵌套和互质数组,能够仅使用M个传感器来定位O(M)源。但是,这些结果基于以下假设:采样位置是确切已知的,并且它们完全服从特定的几何形状。相比之下,本文考虑具有受干扰传感器位置的阵列,并使用嵌套阵列或共质数阵列的协同阵列研究这种干扰如何影响源定位。为了共同估计到达方向和扰动,提出了一种迭代算法。通过在每次迭代中解决稀疏表示问题来恢复方向。通过得出CramérRao对此问题的下限来解决可识别性问题。数值模拟表明,在存在传感器位置错误的情况下,我们的算法在恢复源方向方面具有成功的性能。

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